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Nata [24]
3 years ago
11

ANSWER ASAP

Mathematics
1 answer:
Temka [501]3 years ago
5 0

Complete question

<em>The number of swings back and forth of a pendulum of length in inches each minute is 375/√L. </em>

<em>About how many swings will a 40-inch pendulum make each minute? can you please show the steps so that next time I can do it on my own?</em>

Given the number of swings back and forth of a pendulum of length in inches, each minute is expressed as 375/√L.

In order to determine the number of swings, it will take a 40- inch pendulum, we will substitute L = 40 into the given expression as shown:

Number of swings per minute = 375/√40

Rationalize

Number of swings per minute = 375/√40 × √40/√40

Number of swings per minute = 375√40/40

Number of swings per minute = 375√4 × √10/40

Number of swings per minute = 375×2√10/40

Number of swings per minute = 750√10/40

Number of swings per minute = 18.75√10

Number of swings per minute = 59.29

Hence it will take the pendulum about 59 swings per minute

Learn more here: brainly.com/question/13764813

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