The impulse-momentum relationship Ft = change in mv, applies to a fast-moving baseball hitting a bat with a force F. Then m in the equation is the

A. mass of the ball.
B. mass of the bat.
C. momentum of the ball.
D. none of the above


Answer: A

Environmental & Atmospheric Sciences

You might also like to view...

Sustainable management and harvesting of forests is certified by the

a. U.S. Forest Service b. California Conservation Core c. Forest Stewardship Council d. Convention on International Trade of Endangered Species e. Endangered Species Act

Environmental & Atmospheric Sciences

When supercooled raindrops freeze on contact with solid objects, ________ forms.

rime glaze hail sleet

Environmental & Atmospheric Sciences

[NeedAttention]

src="data:image/png;base64,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

Environmental & Atmospheric Sciences

What is standard sea level pressure in millibars, in inches of mercury, and in pounds per square inch?

What will be an ideal response?

Environmental & Atmospheric Sciences