Part A

Before a cranberry can make it to your dinner plate, it must pass a

bouncing test which rates its quality. Cranberries having an $e0\mathrm{.}75$

are to be accepted. When a cranberry falls from rest at $A$ it strikes the

incline at $B$ and bounces over the barrier at $C.$ Suppose that

$a=2\mathrm{.}6ft.($Figure $1)$

Determine the required dimension $d$ for the barrier.

Express your answer in feet to three significant figures.

$d=$

$ft$

Part B

Determine the required dimension $h$ for the barrier.

Express your answer in feet to three significant figures.

$h=$

ftBefore a cranberry can make it to your dinner plate, it must pass a bouncing test which rates its quality. Cranberries having an e$>=0\mathrm{.}75$ are to be accepted. When a cranberry falls from rest at A it strikes the incline at B and bounces over the barrier at C $.$ Suppose that a $=3\mathrm{.}5$ ft $.$Part A

Before a cranberry can make it to your dinner plate, it must pass a

bouncing test which rates its quality. Cranberries having an $e0\mathrm{.}75$

are to be accepted. When a cranberry falls from rest at $A$ it strikes the

incline at $B$ and bounces over the barrier at $C.$ Suppose that

$a=2\mathrm{.}6ft.($Figure $1)$

Figure

Determine the required dimension $d$ for the barrier.

Express your answer in feet to three significant figures.

$d=|$~

Request Answer

Part B

Determine the required dimension $h$ for the barrier.

Express your answer in feet to three significant figures.

$h=$

$ft$