Respuesta :
First, let's find "k" the constant of variation:
z= k.x.y (since z varies jointly with x and y)
60 =k.(2).(3) → 60 = 6k and k =10, So z = 10x.y
z= 10(4)(9) = 10(36) and z = 360
z= k.x.y (since z varies jointly with x and y)
60 =k.(2).(3) → 60 = 6k and k =10, So z = 10x.y
z= 10(4)(9) = 10(36) and z = 360
Answer:
Suppose that z varies jointly with x and y, and y = 3 when x = 2 and z = 30. What is z when x = 9 and y = 4? Use the step-by-step process you learned to solve this problem.
Step 1: Set up the correct type of variation equation.
z =
✔ kxy
Step 2: Determine the constant of variation.
k =
⇒ 5
Step 3: Determine the missing value.
z =
⇒ 180
Z=kxy k=5 z=180
Step-by-step explanation: