The perimeter of a regular hexagon depends on the length of its side. Write the formula that describes this perimeter as the fun
ction of side’s length.
1 answer:
Answer:
Step-by-step explanation:
A. Write an equation to represent this direct variation. Make sure to define your variables.
We define the variables:
P = perimeter
L = sides of the square
The equation that represents this proportional variation is:
P = 4L
B. In complete sentences, use a specific example to justify your equation from part A. Include a drawing in your answer.
Example: consider a square of sides 4 units. Find the perimeter.
The perimeter of the square can be found in two ways:
Way 1:
P = 4 + 4 + 4 + 4 = 16
Way 2:
Using equation of part A:
P = 4L
P = 4 * (4)
P = 16
Note: see attached image.
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Answer:
Hello! A function is easily identified when an x value does not have more than 1 y value. a y value can have as many x values to infinity, but x can only have one y.
Example...
x y
3 5
4 5
1 2
Answer:
A. reflection across the y-axiss
Step-by-step explanation:
Given:
The locations of the two points are (-4 , 8) and (-4 , -8).
To find:
The relation between two points.
From the given points (-4, 8) and (-4 , -8), it is clear that the y-coordinates are same but the sign of x-coordinates are opposite.
If a figure is reflected across the y-axis, then we change the sign of x-coordinate and the y-coordinates remain same, i.e.,
→
For (-4,8)
→
So, it is reflection across the y-axis.
Therefore, the correct option is A.