Answer:
56
Step-by-step explanation:
Multiply 14 by 4
To plot more the points, we move up one and right two.
<h3>How to plot more the points?</h3>
The ratios are given as:
(1, 0.5), (2, 1), and (5, 2.5)
Calculate the slope (m) using:

So, we have:

Evaluate

This gives

The above means
Vertical : Horizontal = 1 : 2
This means a vertical movement of 1, followed by an horizontal movement of 1
Hence, to plot more the points, we move up one and right two.
Read more about equivalent ratios at:
brainly.com/question/13513438
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Complete question
Three equivalent ratios are shown on the graph. On a coordinate plane, points (1, 0.5), (2, 1), and (5, 2.5) are plotted. Starting on one of the plotted points, how can you plot more equivalent ratio points?
Standard form is when the polynomial is from the largest exponet to the smallest exponet. The answer is D
Recall what a parallel line is; two lines that are parallel are defined as having the same gradient or slope. Consider a line:
y = mx + b
If we want to find a certain line that is / parallel / to the original line passing through an arbitrary point (x₁, y₁), it is useful to understand the point-gradient or point-slope formula.
The gradient to the line y = mx + b is simply m. So, any parallel line to y = mx + b will have the same gradient. Examples include: y = mx + 1, y = mx + 200, y = mx + g
All we need to know, now, is to identify what specific line hits the desired point. Well, the point-gradient formula can help with that. Recall that the point-gradient formula is:
y - y₀ = m(x - x₀), where (x₀, y₀) is the point of interest.
Hence, it is useful to use the point-slope formula when asked for a point and a set of parallel lines to the original line.
Answer:
a) 101.125 gallons.
b) 3312 miles.
Step-by-step explanation:
You know that Jane's car will go 420 miles on 17.5 gallons of gasoline in highway driving, therefore:
a) You can calculate the number of gallons it will take to drive 2427 miles from her house to a friend's house as following:

b) You can calculate the distance the car can be driven on 138 gallons of gasoline as shown below:
