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A pitcher's arm rotates at a speed of 7 degrees per millisecond
((" degrees ")/(ms)).
At what speed does the pitcher's arm rotate in
(" degrees ")/(s) ?

◻(" degrees ")/(s)

A pitcher's arm rotates at a speed of $7 \frac{\text{degrees}}{\text{ms}}$ . At what speed does the pitcher's arm rotate in $\frac{\text{degrees}}{\text{s}}$ ? $\newline$ ◻ $\frac{\text{degrees}}{\text{s}}$

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Power rule with rational exponents

Full solution

Q. A pitcher's arm rotates at a speed of

7 \frac{\text{degrees}}{\text{ms}}

. At what speed does the pitcher's arm rotate in

\frac{\text{degrees}}{\text{s}}

?

\newline

◻

\frac{\text{degrees}}{\text{s}}

Convert to Seconds: First, we need to convert milliseconds to seconds. $1$ second $=$ $1000$ milliseconds.
Pitcher's Arm Rotation: The pitcher's arm rotates at $7$ degrees per millisecond. So, in $1$ second, it rotates $7$ degrees $imes 1000$ milliseconds.
Calculate Rotation Speed: Calculate the rotation speed in degrees per second. $7 * 1000 = 7000$ degrees per second.

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