Approximate the change in the volume of a right circular cylinder of fixed

radius r equals = 22 22 cm

when its height decreases from

h equals = 10 10 cm to h equals = 9.9 9.9 cm

(Upper V (h) equals pi r squared h V (h) = πr2h ).

Question

Mathematics

Sabrina Lin

13 January, 22:26

Approximate the change in the volume of a right circular cylinder of fixed

radius r equals = 22 22 cm

when its height decreases from

h equals = 10 10 cm to h equals = 9.9 9.9 cm

(Upper V (h) equals pi r squared h V (h) = πr2h ).

+2

Answers (1)

Know the Answer?

Jared Molina · Answer 1

152.1 cm³

Step-by-step explanation:

Change in Volume = πr² (h₁-h₂)

Where r = 22 cm

h₁ = 10 cm

h₂ = 9.9 cm

ΔV = π x (22) ²x (10-9.9)

= π x 484‬ x 0.1

= 152.11

≈ 152.1 cm³

Approximate the change in the volume of a right circular cylinder of fixedradius r equals = 22 22 cmwhen its height decreases fromh equals = 10 10 cm to h equals = 9.9 9.9 cm (Upper V (h) equals pi r squared h V (h) = πr2h ).

Approximate the change in the volume of a right circular cylinder of fixed

radius r equals = 22 22 cm

when its height decreases from

h equals = 10 10 cm to h equals = 9.9 9.9 cm

(Upper V (h) equals pi r squared h V (h) = πr2h ).