What type of graph uses percents to display data?

Answers

Answer 1

Answer: it depends on the data type. if you want to show an increase or decrease in something, you want a LINE GRAPH. if you want to show the difference between more than one variable, i would use a BAR GRAPH.
*hope this helped

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The four highest scores at a diving meet were 9.08, 9.1, 9.15, and 9.06 points. Which of 3 of these numbers were the lowest out of all 4 of the numbers?

Answers

From lowest to highest:
9.06, 9.08, 9.1, 9.15
3 lowest numbers are 9.06, 9.08, and 9.1

all you have to do is put them in order from least to greatest
9.06, 9.08, 9.1, 9.15
hope i helped you out in some type of way

At the car wash fundraiser jenna's team washed 14 cars in 45 minutes. if they keep up at that rate, how many cars can the team wash in 2.5 hours? how did you get the answer

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i think the answer would be about 25 but i´m not real sure.

Megan took a cab ride and was charged a fare of $1.50 per mile and an additional charge of $5 for her luggage. If Megan traveled x miles, which expression gives her total fare?

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For example let's say Megan has to pay the cab driver $50. Here's the equation 50=1.50x + 5First you want to get x by itself on one side. So subtract 5 on both sides50=1.50x + 5-5 -5---------------------------45=1.50xNow that you have x on one side; however, you want to divide to get the answer.45=1.50x-----------------------1.50x = 30So if Megan pay $50 that mean she rode 30 miles~by the way I'm sorry if you are looking at the answers and it isn't in the right place, I'm answering this on a tablet~

ther are 6 blades on each windmill how many total blades are on 7 windmills ? use a fives fact to solve

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$6*7=42$
There are 42 blades.

PLEASE HELP ASAP Describe, in great detail, how you would graph a line that is in slope-intercept form.

Use y=-3x+ 5 as your example.

Answers

Hi there!

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Please see the explanation below.

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Explanation:

Recall the meanings of the variables in the slope-intercept equation.

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$\boxed{\text{\underline{Slope Intercept Form:}}}\n\ny=mx+b\n---------------\n\boxed{\text{Key:}}\n\n\rightarrow \text{m - slope}\n\rightarrow \text{b - y - intercept}$

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We already have one point given, the y-intercept. The y-intercept of a line when given a slope intercept form equation is: $(0, b)$

Using the example, we would graph the point (0,5) as our first point.

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To graph the second point, we need to understand the meaning of slope. The slope of a line can be remembered as 'rise over run'.
The slope for the given equation is -3.
This means we would have to go three units down and then one unit right from the y-intercept. Our new point would be (1,2).

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