Answer:
9:20
Step-by-step explanation:
Given:
Surface area of shape A = 9 cm²
Surface Area of shape B = 16 cm²
Ratio of volume of shape A to B = 27:125
Required:
Find the ratio of the height of shape A to the height of shape C.
Ratio of surface area (A:B)² = ratio of linear measures (A:B)
Thus,
(A:B)² = (A:B)
(A/B)² = (A/B)

Take the square root of both sides:


Ratio of volume of shape B to C = 27:125
Thus,
(B:C)³ = 27:125

Take the cube root of both sides:


Therefore, ratio of lengths A:B:C =
3:4:C
A:3:5
To make them equivalent, we have:
9:12:C
A:4:20
Therefore, the ratio of the height of shape A to the height of shape C =
9:20
Possible answers:
2
11
window
ii
Answer:
x is greater than or equal to 9
Step-by-step explanation:
if the inequality confuses you just pretend its an equal sign like so
x-15=-6
add 15 on both sides
x= 9
now just put the inequality back in so its
x is greater than or equal to 9
Answer:
x=2.5&.5
Step-by-step explanation:
The quadratic formula is (-b+or-sqrt(b^2-4ac)/2a
12+or-sqrt((-12^2)-4(4)(5))
12+or-sqrt(144-80)
12+or-sqrt(64)
(12+8)/8 and (12-8)/8
x=2.5 and x=.5