Write the ratio of the area of the actual court to the area of the court in the scale drawing. Part A

Write an equation for the proportional relationship between the drawing's court lengths x in centimeters and the actual court lengths y in centimeters.

Enter the correct equation: y=22.5x

Part B

What are the length and the width in meters of the actual court? Show your work.

Select all the correct answers : length: (22.5)(80) = 1,800 cm = 18 m & width: (22.5)(40) = 900 cm = 9 m

Part C

Write the ratio of the area of the actual court to the area of the court in the scale drawing. help pls :(

idk

step-by-step explanation:

answer: 40392

step-by-step explanation:

10098 x 4 = 40392

1. supplementary angles

2. acd and bcd

step-by-step explanation:

a) 40 more; b) old factory:   10%, new factory:   16%; c) week 4

explanation:

a) at week 0, we see in the graph that the new factory produces 190 specialty items.  

using the function, substituting 0 in for w,

this is a difference of 230-190 = 40.

b) the function for the old factory is written in the form f(x) = a(1+r)ˣ, where a is the original amount, x is the amount of time and r is the growth rate.   the equation for the old factory is ; 230 is in place of a and is the original amount; w is the amount of time; which means 1+r = 1.1.   this means that r must be 0.1 or 10%.

for the new factory, we find the percent of increase to find the growth rate; the formula for this is

between the first two points, the amount of change is 220-190 = 30; this gives us

30/190 = 0.158 ≈ 0.16 = 16%

c) at week 0, the old factory has 230 while the new factory has 190.

at week 1, the old factory has 230(1.1) = 253 while the new factory has 220.

at week 2, the old factory has 230(1.1²) = 278.3 while the new factory has 252.

at week 3, the old factory has 230(1.1³) = 306.13 while the new factory has 290.

at week 4, the old factory has 230(1.1⁴) = 336.743 while the new factory has 337.   this is the first week that the new factory surpasses the old.