Question #8677

i have problem solving this.The same person should drop the golf ball each time. A second person should measure the height

of the golf ball (from the bottom of the ball) before the ﬁrst person drops it. The ball should be

dropped from an initial height of 12 inches. A spotter should estimate the bounce height of the golf

ball. Repeat this process three times for the drop height of 12 inches, then compute the average of

the three bounce heights. Next, ﬁnd the average bounce heights of the golf ball for initial heights of

24 inches, 36 inches, 48 inches, 60 inches, and 72 inches. i got that but is asking to do all this...Let B be the bounce height (in inches) after it was dropped from an initial height of H inches.

Use a graphing calculator to draw a scattergram of the golf ball data. Draw a sketch of the

scattergram on graph paper.

3. Find an equation of a linear model to describe the situation. Write your equation with the

function name f. Round constants in your equation to two decimal places.

4. Find the B-intercept of your model. What does it mean in this situation? If you can ﬁnd a

linear model with a more reasonable B-intercept that still ﬁts the data well, do so.

5. Use a graphing calculator to draw a graph of your model and the scattergram in the same

viewing window. Also, graph the model on your scattergram by hand. How well does f model

the data?

6. Use your model to estimate the bounce height for a drop height of 80 inches.

7. On a golf course, a golf ball is hit to a maximum height of 50 feet. What does your model

estimate the bounce height to be after one bounce? Do you think this estimate is accurate? If

not, will it be an underestimate or an overestimate? Explain.

8. Find the slope of your model. What does the slope mean in this situation? Explain.

9. Estimate the bounce height after three bounces for a drop height of 90 inches.

of the golf ball (from the bottom of the ball) before the ﬁrst person drops it. The ball should be

dropped from an initial height of 12 inches. A spotter should estimate the bounce height of the golf

ball. Repeat this process three times for the drop height of 12 inches, then compute the average of

the three bounce heights. Next, ﬁnd the average bounce heights of the golf ball for initial heights of

24 inches, 36 inches, 48 inches, 60 inches, and 72 inches. i got that but is asking to do all this...Let B be the bounce height (in inches) after it was dropped from an initial height of H inches.

Use a graphing calculator to draw a scattergram of the golf ball data. Draw a sketch of the

scattergram on graph paper.

3. Find an equation of a linear model to describe the situation. Write your equation with the

function name f. Round constants in your equation to two decimal places.

4. Find the B-intercept of your model. What does it mean in this situation? If you can ﬁnd a

linear model with a more reasonable B-intercept that still ﬁts the data well, do so.

5. Use a graphing calculator to draw a graph of your model and the scattergram in the same

viewing window. Also, graph the model on your scattergram by hand. How well does f model

the data?

6. Use your model to estimate the bounce height for a drop height of 80 inches.

7. On a golf course, a golf ball is hit to a maximum height of 50 feet. What does your model

estimate the bounce height to be after one bounce? Do you think this estimate is accurate? If

not, will it be an underestimate or an overestimate? Explain.

8. Find the slope of your model. What does the slope mean in this situation? Explain.

9. Estimate the bounce height after three bounces for a drop height of 90 inches.

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