2 Given two similar kites, ABCD and EFGH, having perimeters 24 and 64 respectively, what is the ratio
of the measures of two corresponding side lengths of ABCD to EFGH? *Write as a fraction*

Ratio of two corresponding sides of the similar kites = 3/8

Step-by-step explanation:

A kite has two pairs of congruent consecutive sides

Perimeter of a kite, P = 2(a + b)

Let the sides of the first kite be a and b; and the side of the second kite be e and f

Kite ABCD:

24 = 2(a + b)

12 = a + b

a = 12 - b

Kite EFGH

64 = 2(e + f)

32 = e + f

e = 32 - f

For a kite to be similar, the ratio of the side must be the same.

Considering a to correspond to e and b to correspond to f, therefore:

b/f = 12 - b/32 - f

32b - bf = 12f - bf

32b = 12f

b/f = 12/32

b/f = 3/8

the answer is d

step-by-step explanation:

y+3=-4(x-2)

y+3=-4x+8

  -3         -3  

y=-4x+5

the speed is   miles per hour > is false

step-by-step explanation:

we know that  

a relationship between two variables, x, and y, represent a proportional variation if it can be expressed in the form or

in a proportional relationship the constant of proportionality k is equal to the slope m of the line and the line passes through the origin

the graph shown in the figure represent a direct variation

the slope of the line represent the speed

for the point

substitute the values of x and y

the linear equation is equal to

statements

case a) it takes hours to go miles

the statement is true

because

substitute

for

find the value of y in the linear equation

> is correct

case b) the speed is   miles per hour

the statement is false

because the speed is

case c) the unit rate for the trip is

the statement is true

because the speed is equal to the slope of the linear equation

case d) it took minutes to go the first miles

the statement is true

because

substitute

for

find the value of y in the linear equation

> is correct