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The functions approximate the velocities (in meters per second) of an object dropped from a height of x feet right before it hits the ground on Earth and Venus. What is the velocity of an object dropped from a height of 144 feet right before it hits the ground on Venus? Earth: E(x)=4.4sqrt (x) Venus: V(x)=0.9cdot E(x) V(144)=square meters per second

Problemas

The functions approximate the velocities (in meters per second) of an object dropped from a height of x feet right before it hits
the ground on Earth and Venus. What is the velocity of an object dropped from a height of 144 feet right before it hits the
ground on Venus?
Earth: E(x)=4.4sqrt (x) Venus: V(x)=0.9cdot E(x)
V(144)=square  meters per second

The functions approximate the velocities (in meters per second) of an object dropped from a height of x feet right before it hits the ground on Earth and Venus. What is the velocity of an object dropped from a height of 144 feet right before it hits the ground on Venus? Earth: E(x)=4.4sqrt (x) Venus: V(x)=0.9cdot E(x) V(144)=square meters per second

Solución

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Gabrielveterano · Tutor durante 12 años
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To find the velocity of an object dropped from a height of 144 feet right before it hits the ground on Venus, we need to use the given functions for Earth and Venus.<br /><br />Step 1: Calculate the velocity on Earth using the function E(x) = 4.4√x.<br />E(144) = 4.4√144<br />E(144) = 4.4 * 12<br />E(144) = 52.8 meters per second<br /><br />Step 2: Calculate the velocity on Venus using the function V(x) = 0.9 * E(x).<br />V(144) = 0.9 * E(144)<br />V(144) = 0.9 * 52.8<br />V(144) = 47.52 meters per second<br /><br />Therefore, the velocity of an object dropped from a height of 144 feet right before it hits the ground on Venus is 47.52 meters per second.
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