Negative Slope in an Algebraic Equation A linear equation can be shown in the slope-intercept form of: y = mx + b The letter m is the slope of the line, and the letter b is the y-intercept of the.. Algebra › Negative slopes. Graph proportional relationships, interpreting the unit rate as the slope of the graph. Compare two different proportional relationships represented in different ways. For example, compare a distance-time graph to a distance-time equation to determine which of two moving objects has greater speed slope is defined as your change in the vertical direction and I could use the Greek letter Delta this little triangle here it's a Greek letter Delta it means change in change in the vertical Direction divided by change in the horizontal direction that is the definition of slope or the standard definition for slope and it's a reasonable way for measuring how steep something is so for example if. A positive value indicates a positive slope, while a negative value indicates a negative slope. In the function y = 3 x, for example, the slope is positive 3, the coefficient of x. In statistics, a graph with a negative slope represents a negative correlation between two variables

Positive and Negative Slope. If the value of slope of a line is positive, it shows that line goes up as we move along or the rise over run is positive. If the value of slope is negative, then the line goes done in the graph as we move along the x-axis. Solved Examples. Q.1 Find the slope of a line between the points P = (0, -1) and Q = (4,1) Positive and negative slopeWatch the next lesson: https://www.khanacademy.org/math/algebra/two-var-linear-equations-and-intro-to-functions/slope/v/similar-tr.. A line that declines from left to right has a negative run and negative fall, and also yielding a negative slope i.e. m < o Horizontal lines have a zero positive slope, as they have zero rise and a positive run. The slope is undefined if the line is vertical as the vertical line has zero rise and any amount of run A negative slope graph has a line that is highest in the lower left area of the graph and lowest in the upper right area of the graph. Zero Slope Example and Equation

A negative slope means that two variables are negatively related; that is, when x increases, y decreases, and when x decreases, y increases. Graphically, a negative slope means that as the line on the line graph moves from left to right, the line falls Example 1: Negative Slope, Zero y-intercept The line y = -5x has a negative slope (m = -5 is negative) and a zero y-intercept (b = 0). This means that the line passes through the origin (0, 0). In fact, the origin is both the y-intercept and the x-intercept for this line

An equation for a zero slope line will be y = b, where the line's slope is 0 (m = 0). If one had an equation where the Y was 2.5, there would be a straight line running across the Cartesian plane horizontally at 2.5 on the X-axis Notice the y- intercept is the same, i.e. 1, for our first two examples. The only difference between the two equations is the slope, and not the â€˜+1â€™ on the end. Note the slope of the line is the same anywhere you look; you can measure the rise and the run anywhere on the graph Example. In the example to the right, we are asked to determine the slope of the line that passes through the ordered pairs (-3,8) and (2,-11). We first identify the components of both ordered pairs by noticing which numbers are the x-values and which are the y-values. Then we substitute these numbers into the slope formula and calculate the slope In the equation y = mx+c the value of m is called the slope, (or gradient), of the line. It can be positive, negative or zero. Lines with a positive gradient slope upwards, from left to right. Lines with a negative gradient slope downwards from left to right. Lines with a zero gradient are horizontal. y Learn how to find the rate of change from graph. The rate of change is the rate at which y-values are changing with respect to the change in x-values. To.

- Slope Formula. Slope can also be calculated as the ratio of the change in the y-value over the change in the x-value. Given any two points on a line, (x 1, y 1) and (x 2, y 2), we can calculate the slope of the line by using this formula:. For example: Given two points, P = (0, -1) and Q = (4,1), on the line we can calculate the slope of the line
- A negative slope moves in the downward direction or is downward sloping. Graphically, a negative slope is one in which the line on the graph falls when it moves from left to right. One of the best examples of the negative slope of the graph is the demand curve in economics. The two variables of the curve are price at the y-axis and quantity of.
- The greater the slope measure is, the steeper the line is. Mathematical and Real-World Examples of Slope. Now that we know the slope formula and its types, let's explore some real-life instances of slope. Example 1. Imagine you are biking uphill. Watch the biker cycle uphill with a click! Let's transfer the scenario onto a Cartesian plane
- Example 1. Find the slope of the line which passes through the points (2, 5) and (0, 1): Slope m = = = 2.This means that every time x increases by 1 (anywhere on the line), y increase by 2, and whenever x decreases by 1, y decreases by 2.. Negative Slope . If a line has a positive slope (i.e. m > 0), then y always increases when x increases and y always decreases when x decreases
- The slope is 9 — 5 and the y-intercept is 32. b. Use the slope and y-intercept to write an equation. The equation is y = 9 — 5 x + 32. c. In degrees Celsius, the mean temperature of Earth is 15°. To ﬁ nd the mean temperature in degrees Fahrenheit, ﬁ nd the value of y when x = 15. y = 9 — 5 x + 32 Write the equation. = 9 — 5 ( 15.
- utes and d is the depth of the dive in yards. The equation fo
- The
**slope**of a nonlinear curve changes as the value of one of the variables in the relationship shown by the curve changes. A nonlinear curve may show a positive or a**negative**relationship. The**slope**of a curve showing a nonlinear relationship may be estimated by computing the**slope**between two points on the curve

The slope of the first equation is -10 and the slope of the second equation is -2. Since the two slopes are not equal and are not negative reciprocals of each other, then the answer would be neither Get ready for your Positive Slope Negative Slope tests by reviewing key facts, theories, examples, synonyms and definitions with study sets created by students like you. Easy to use and portable, study sets in Positive Slope Negative Slope are great for studying in the way that works for you, at the time that works for you ** Slope-Intercept Form**. Linear functions are graphically represented by lines and symbolically written in slope-intercept form as, . y = mx + b, . where m is the slope of the line, and b is the y-intercept.We call b the y-intercept because the graph of y = mx + b intersects the y-axis at the point (0, b).We can verify this by substituting x = 0 into the equation as Relation with monomials. Given a monomial equation =, taking the logarithm of the equation (with any base) yields: = + . Setting = and = , which corresponds to using a log-log graph, yields the equation: = + where m = k is the slope of the line and b = log a is the intercept on the (log y)-axis, meaning where log x = 0, so, reversing the logs, a is the y value corresponding.

- What is the physical meaning of slope? For example, a small slope means a small velocity; a negative slope means a negative velocity; a constant slope (straight line) means a constant velocity; a changing slope (curved line) means a changing velocity. In this case, the slope of the line (10 m/s) is obviously equal to the velocity of the car
- A linear function is an algebraic equation in which each term is either a constant or the product of a constant and (the first power of) a single variable. For example, a common equation, y = mx + b. y = m x + b. , (namely the slope-intercept form, which we will learn more about later) is a linear function because it meets both criteria with x
- This example is about negative slope. Slope is a graph's change in the x and y-coordinates and is expressed as the value m in the equation y=mx +b. In this problem you are asked to solve for the slope of a line measuring the decrease of snowfall in Minnesota
- Negative Slope. In the previous post we have discussed about linear equation calculator and In today's session we are going to discuss about Negative Slope, Slope of a line is defined as a measure of steepness. Sometimes a slope is defined as the tangent of the given line that is expressed as an equation y = m x +c where m is defined the.
- For a negative slope the y value decreases as the x value increases. For the example, as the day goes on the battery decreases. From 94% at zero hours to 65% in eight hours. This problem is at medium difficultly for ones that are not knowledgeable about slopes. Two equations are generally used for negative slopes
- 3.3B Slope and Graphs of Linear Equations August 08, 2011 ③ EXAMPLE Given the line 2x - 3y = 6 a) Write an equation of a line parallel to that line through the origin, (0,0). (The form will be y = mx + 0) b) Write an equation of a line perpendicular to that line through the origin,(0,0). (The form will be y = mx + 0) c) Graph the three lines

When graphing a linear equation, slope refers to the value m in the equation y = mx + b. For example, if you had to graph the linear equation y = 5x, your slope would be 5 In this example, we will graph an equation that has a negative slope. Example 2: A Negative Slope. Graph the equation, y = -1/3 x. Let's first identify the slope and y-intercept. The slope is -1/3. The y-intercept is 0. Since there is no number value for b, the y-intercept is 0. This means that the y-intercept is at the origin or (0,0) Example 6: Find the slope of the line that goes through the points \left( { - \,1, - \,2} \right) and \left( { - \,3, - \,4} \right).. This looks like a fun problem because all the entries of the two points are negative numbers. I bet you that your teacher may throw something like this in order to test if you are careful dealing with the subtraction of negative numbers A zero slope line is a straight, perfectly flat line running along the horizontal axis of a Cartesian plane.The equation for a zero slope line is one where the X value may vary but the Y value will always be constant. An equation for a zero slope line will be y = b, where the line's slope is 0 (m = 0). If one had an equation where the Y was 2.5, there would be a straight line running across.

- Step 1: Identify the two points that cover interval A. The first point is (0,0) and the second point is (1,6). Step 2: Use the slope formula to find the slope, which is the rate of change. 2. Explain what you think may have happened during interval C. During interval C, Karen took a break and stopped running
- Negative slopes have that inverse relationship between the x-values and y-values. But our intersecting lines are not perpendicular, yet. The slopes must be reciprocal, so instead of simply having one with a positive slope of 2 and one with a negative slope of -2, we need the second line to be -1 2 (the reciprocal of 2 1)
- e the slope of the line passing through the points and . Let's use this formula and substitute the.
- This form of the equation of the line is therefore termed the slope-intercept form. We note the following: 1. A line may have negative slope - in case the angle it makes with the positive x-direction is an obtuse angle, as shown in the figure below: The value of \(\tan \theta \) in this case will be negative, so m will be negative. 2
- The regression slope intercept formula, b0 = y - b1 * x is really just an algebraic variation of the regression equation, y' = b0 + b1x where b0 is the y-intercept and b1x is the slope. Once you've found the linear regression equation, all that's required is a little algebra to find the y-intercept (or the slope)
- The slope formula uses two points, (x 1, y 1) and (x 2, y 2), to calculate the change in y over the change in x. Slope is a ratio that includes how y changes for every unit increase of x: A graphical depiction is shown below. Below is an example of using the slope formula. Example. Given the following points: (-2, 3) and (4, 1

Example 2: Write the point-slope form of the line with a slope of - \,5 which passes through the point \left( { - \,1, - \,7} \right). This is very similar to example #1, but the reason for going over this is to emphasize what happens when the coordinates of the point have negative signs Example 1 . m = 2 1 = 2 . b = 1 (value of y when x=0) So: y = 2x + 1 Positive or Negative Slope? Going from left-to-right, the cyclist has to Push on a Positive Slope: Example 2 . Another popular form is the Point-Slope Equation of a Straight Line. Footnote. Country Note

**negative**. Students will identify the **slope** and y-intercept of a linear function given a table of values, a graph, or an **equation** in y = mx + b form. Common Errors and Misconceptions Students may confuse lines with positive **slope** and lines with **negative** **slope**. Students may state that the **slope** is 3x versus just 3 given y = 3x - 5 for **example** Line C has a negative slope. Using two of the points on the line, you can find the slope of the line by finding the rise and the run. The vertical change between two points is called the rise, For example, for the equation \(\ y=3 x-7\), the slope is 3, and the y-intercept is (0, -7)

** 16**. A line has a slope of 6 and an x-intercept of 7. a. Write the equation for the line in slope-intercept form. Justify your work. b. Another line, with the same slope as the first, passes through the point (-1, -1). Is enough information provided to write the equation of this line? Explain. Find the equation if one can be written. ____ 17 A positive slope is counterclockwise and a negative slope is clockwise, while a positive deflection is upward and a negative deflection is downward. • When computing the slope or deflection at any point on the beam, discard the quantity ( x - a ) from the equation for slope or deflection if it is negative A vertical line has no slope. So, we say that the slope of a vertical line is undefined. Positive slope. A line that points upwards to the right has a positive slope. Negative Slope. A line that points backwards to the left has a negative slope. Slope - Further Problems. We will look at x and y intercepts and the point-slope formula in other. m = slope; b = y-intercept; The equation is y = mx + b. The x and y variables remain as letters, but m and b are replaced by numbers (ex: y = 2x + 4, slope = 2 and y-intercept = 4). The following video will show a few examples of understanding how to use the slope and intercept from an equation The slope of a nonlinear curve changes as the value of one of the variables in the relationship shown by the curve changes. A nonlinear curve may show a positive or a negative relationship. The slope of a curve showing a nonlinear relationship may be estimated by computing the slope between two points on the curve

The equation of the regression line was found to be: \[y=25142\:+14329x\] Interpret the slope of the regression line in the context of the study. Solution. First, note that the slope is the coefficient in front of the \(x\). Thus, the slope is 14,329. Next, the slope is the rise over the run, so it helps to write the slope as a fraction Download How To Do Equations With Negative Powers - To solve single step equations, you do the opposite of whatever the operation is The opposite of addition is subtraction and the opposite of multiplication is division Solve the following equations for x: 1) x + 5 = 12 2) x - 11 = 19 3) 22 - x = 1 Slope, Slope Formula, slope study guide by Mrscaudill521 includes 25 questions covering vocabulary, terms and more. Quizlet flashcards, activities and games help you improve your grades ** The value of m is negative, so the line denotes the negative slope**. Hence, the slope of the line is -2. Example 3: What is the slope of the line that contains the points (4, 2) and (0, 2). Draw the graph, and also find that slope is positive or negative or horizontal or vertical. Solution For example, use the two points labeled in this illustration. Between those points, the slope is (4-8)/(4-2), or -2. Note again that the slope is negative because the curve slopes down and to the right. Since this demand curve is a straight line, the slope of the curve is the same at all points

- Slope and Rate of Change - Example 1. The derivative is a measure of the rate of change of a function. It is a way of specifying how a function changes as its input changes. The derivative of a function at a chosen input value describes the best linear approximation of the function near that input value. The simplest case of a derivative is the.
- 9.1 - Linear Relationships. To define a useful model, we must investigate the relationship between the response and the predictor variables. As mentioned before, the focus of this Lesson is linear relationships. For a brief review of linear functions, recall that the equation of a line has the following form: where m is the slope and b is the y.
- Example: Find the equation of the line that is: parallel to y = 2x + 1 ; and passes though the point (5,4) The slope of y=2x+1 is: 2. The parallel line needs to have the same slope of 2. We can solve it using the point-slope equation of a line: y − y 1 = 2(x − x 1) And then put in the point (5,4): y − 4 = 2(x − 5
- Using algebra, we can solve the linear equation 1 2x + 1 = 3 as follows: 1 2x + 1 = 3 1 2x = 2 (2)1 2x = (2)2 x = 4. The solution to this equation is x = 4. Geometrically, this is the x -value of the intersection of the two graphs f(x) = 1 2x + 1 and g(x) = 3. The idea is to graph the linear functions on either side of the equation and.
- The resulting equation is more informative about the line than the original equation in standard form. The coefficient of \(x\), \(-\frac{2}{3}\), is the slope. A negative slope tells us that the line slants downward, from left to right. The \(y\)-intercept of 4 tells us that the line crosses the \(y\)-axis at the point \((0,4)\)
- Today, we're going to look at slope — the grade of a straight line on the coordinate plane. Specifically, we're looking at how to use the rise over run formula to measure a line's slope.This is sometimes also called the slope formula, which states that slope = (change in y)/(change in x), or (y1 − y2)/(x1 − x2)

* The second equation is now in slope-intercept form as well*. Identify the slope of each line. y = − 5 x − 4 y = 1 5 x − 1 y = m x + b y = m x + b m 1 = − 5 m 2 = 1 5. The slopes are negative reciprocals of each other, so the lines are perpendicular. We check by multiplying the slopes, m 1 ⋅ m 2 − 5 ( 1 5) − 1 One way to determine the slope of a line, given its equation, is to change the equation to slope-intercept form, and then identify the coefficient of the x term. The coefficient of the x term is the slope of the line. To write an equation in slope-intercept form, you must solve the equation for y. Directions: Copy the table below into your notes A linear regression line has an equation of the form Y = a + bX, where X is the explanatory variable and Y is the dependent variable. The slope of the line is b, and a is the intercept (the value of y when x = 0) Slope measures the rise-over-run of a linear regression. In general, an uptrend is present when Slope is positive and a downtrend exists when the slope is negative. The timeframe depends on the number of days. 10 days covers a short-term trend, 100 days a medium-term trend, and 250 days a long-term trend

For example, for the equation y = 3x - 7, the slope is 3, and the y-intercept is (0, −7). What if the equation is written as 2y = 5x + 1? Then you must rewrite the equation in the form y = mx + b. Solve for y. 2y = 5x + 1 y = d ivide both sides of the equation by 2. The slope is, and the y-intercept is (0, ) For this example, it's simplest to first solve for y =.This is especially true if I'm using a graphing calculator to fill in my T-chart, because graphing calculators can only handle line equations when they're in the form y =.So, to make my like easier, I'll solve this equation algebraically first

- The slope of the line joining two points (x1, y1) and (x2, y2) equals (y2 - y1)/(x2 - x1). What is the slope formula for 2 points? Use the slope formula to find the slope of a line given the coordinates of two points on the line. The slope formula is m=(y2-y1)/(x2-x1), or the change in the y values over the change in the x values
- where m is the slope of the line, and b is the interception of the line with the y-axis. We also recall from high school that lines that go up have a positive slope (as the lines 1, 2, and 3 above), while lines with negative slopes go down. Example: Suppose we have four equations of lines as follows: y = x - 1; y = 2x - 1; y = -x + 1; y = -2x +
- The calculator will find the value of the given expression, plugging the values of the given variables if needed. Goal of these algebra lessons. Create free worksheets for writing simple expressions with variables (pre-algebra / algebra 1 / grades 6-9, either as PDF or html files. Use the following rules to enter expressions into the calculator. The calculator given in this section can be used.

Write a story that a linear function could describe. In general, -1, 0, and 1 are the easiest points to get, though you'll want 2-3 more on either side of zero to get a good graph. In this parent function, m is equal to 1 and b is equal to 0. A linear function has a graph that is a straight line. y = f (x) = a + bx. You can think of the x and y variables as points on a graph. From the x values. 36 LESSON 7 - SLOPE-INTERCEPT FORMULA ALGEBRA 1 Negative Slope You can also have negative slopes. An example would be the business man who loses two dollars each day. The slope is over one and down two (the opposite of up because it is minus). It will look like the line in figure 6: Y = -2X + 0, or Y = -2X Negative slope: this is a positive slope in reverse Undefined slope: primarily used to define the slope of a vertical line because you can't divide by zero Real World Examples of the Importance of the Slope Formul Apply the slope formula. = ( )-(−2) ( −2)- = The slope is 5 2. Lines can have a positive slope, negative slope, zero slope, or an undefined slope. The Four Types of Slopes Positive Slope Negative Slope Slope Undefined Slope x y x •As increases, also increases. •Slopes from left to right •As increases, •Slopes down fro

Use the slope formula. m = (y 2 - y 1 )/ (x 2 - x 1) The slope is -25. In the given situation, y represents volume of water and x represents time. thousands of cubic feet/hours. A slope of -25 means the amount of water in the reservoir is decreasing (negative change) at a rate of 25 thousand cubic feet each hour Slope-Intercept Form Equation: y = Mx + B We will start with examples on real-life applications of linear equations. [Example 1] In a region, this year's average temperature is 56.42 Fahrenheit degrees.The temperature has been increasing at an average rate of 0.02 Fahrenheit degrees per year

Overview of different forms of a line's equation. There are many different ways that you can express the equation of a line.There is the slope intercept form, standard form and also this page's topic - point slope form.Each one expresses the equation of a line, and each one has its own pros and cons. Point slope form, this page's topic, makes it easy to find the line's equation when you only. * Momentum Equation| Definition and Examples Centripetal Acceleration| Examples Mechanical Energy Formula & Examples Light Energy| 5- Easy Examples Frequently Asked Questions (FAQs) Some of the frequently asked questions are listed below: 1*. Can work be negative? When a force operating on a body displaces it in the direction of a force, work is done

* Explain*. Let us write the equation ax + by = c in slope intercept form. y = - (a/b)x + c/b The slope is given by - (a/b). Set a, b and c to some values. Drag the red markers so that they are on the line, read their coordinates and find the slope of the line. Compare the slope found to - (a/b) Absolutely! To find the slope of an equation given in y=mx+b, balance the equation until y is by itself without any constants. First subtract 8 from both sides to get 4y = 6x + 10. Next, divide the equation by the constant 4 to isolate y, giving you y = 3/2x + 5/2. 3/2 is constant m in this equation, and thus the slope of the equation

A real-life example that uses slope is determining how someone's savings account balance has increased over time. When determining the rate at which the account has increased, the account owner is calculating the slope of the line that shows the changes in the account's balance. If the account starts out with no money and has $1200 at month 12. What does it mean if the slope, m, is negative in example, the equation y = 7x + 3, if and only if the coordinates of that point (a, b) satisfy the equation when Practice with point-slope formula y - y 1 = m(x - x 1) 1. Find the equation of the line with a slope of 2 and containing the point (5,7 Negative Slope - The negative downward slope of the budget line shows the inverse relationship between the purchase of two commodities. For example - Consider A and B are two commodities, and both are to be purchased in 10 units each within an income of Rs.200. If 15 units of A is purchased, then only 5 units of B can be purchased A positive slope means that a line trends up as one moves to the right; a negative slope occurs when a line trends down as one moves to the right (Figure 5). Figure 5: Two linear equations show how the slope and y-intercept of a line may be positive or negative. How does a line with a positive slope (left) look different than one with a. Let L 1 be a straight line, and let the perpendicular straight line L 2 cross L 1 at the point A.. Let L 1 have slope m 1, and let L 2 have slope m 2.Assume that m 1 is positive. Then m 2, as we will see, must be negative.. Draw a straight line AB of length 1 parallel to the x-axis, and draw BC at right angles to AB equal in length to m 1.. Extend CB in a straight line to join L 2 at D

concept: positive slope, negative slope, zero slope, and no slope. 2. Give each student a pair of scissors and the Slope-Intercept Cards. Have students cut the cards apart and match the cards to make sets of five cards each—equation in standard form, equation in slope-intercept form, m (slope), b (y-intercept), and graph. 3. Distribute copies. Slope of a Line : Positive or Negative or Zero or Undefined To know the sign of the slope of a straight line, always look at the straight line from left to right. (i) When you look at the line, if it goes up, then the line is called rising line and its slope will be a positive value * Since the slope is negative, the line would fall (left to right)*. Example 3 : Find the slope of the straight line that passes through (4, 1) and (-2, 1) or state that the slope is undefined

The slope formula tells us that the slope of n is: m= (-1-2) / (2-0) = -3 / 2 = -3 / 2. Therefore, the slopes are 2 / 3, 1 / 3, and -3 / 2 for k, l, and n respectively. None of the lines have the same slope, so none of them are parallel. The lines k and n, however, have slopes that are the opposite reciprocals of each other Using the slope-intercept form, this is a fairly easy thing to do if given the function and y-value. For instance, if you are presented with the function y = 6x - 1 and are told to find x when y is 11, you would plug in y, giving you 11 = 6x - 1. Then after adding 1 to each side of the equation and dividing by 6, you would get x = 2 Blue Line - Positive Slope; Red Line - Negative Slope; Green Line - Slope of Zero; Brown Line - Undefined Slope; Lines y = mx+b. In the above coordinate planes, the lines appeared without any explanation as to why the line pointed in a certain direction at a certain steepness. The location and slant of a line is determined by an equation

- When does a girl become your girlfriend.
- LinkedIn featured link image.
- Yeoman meaning in Kannada.
- Soft Pink coffin nails.
- How to introduce a horse to an electric fence.
- Sephora Outrageous curl mascara review.
- Muskmelon grows in which season kharif or rabi.
- West Rim Grand Canyon lodging.
- Dazed and Confused meaning Led Zeppelin.
- Thomas Kinkade Christmas Puzzle.
- Windows 7 ISO highly compressed google drive.
- Ma Week gift ideas.
- Fun ways to exercise.
- Lackland address.
- Restaurants in Melbourne Australia.
- How to backup iPhone without iCloud 2021.
- How to get free Passes on Howrse 2021.
- Hidden Lakes fishing permit.
- Boom Boom tabs.
- Ticketmaster Wellington office.
- Joint Capabilities Release powerpoint.
- Mandalorian cake Easy.
- Isotretinoin Gel price in Pakistan.
- Babies who clench their toes.
- Scary things Reddit.
- Avery Name Tags Template.
- After Effects no extrusion depth.
- Cpt code 43284 59.
- Golf accessories NZ.
- Irish Times delivery contact.
- Will you Marry me girl propose to boy.
- Dischem hormone test.
- Sofa wall Decor.
- Hamilton Hills Top Gold Baroque Wall Mirror.
- 2018 Chevy Traverse safety rating.
- Malibing may lalong iibigin kita brainly.
- Schizophrenia Society of BC.
- Playhouse Disney Original CLG Wiki.
- Lobster nicknames.
- Tips for 5 month old baby.
- Social media in primary schools.