Questions: A golfer wants to model the motion of her golf shot on a graph, She sets the x-axis as time and the y-axis as elevation. What kind of function best represents this scenario? Option #1: a linear function Option #2: a quadratic function Option #3: an exponential function (1 point) The best response is Option # Check answer Remaining Attempts:3

A golfer wants to model the motion of her golf shot on a graph, She sets the x-axis as time and the y-axis as elevation. What kind of function best represents this scenario? Option #1: a linear function Option #2: a quadratic function Option #3: an exponential function (1 point) The best response is Option # Check answer Remaining Attempts:3
Transcript text: Algebra 1 w. Probability B UNIT 7 LESSOHE 8 Modeling with Algebra Creating a Model from a Verbal Description Back to lnero Page Mark ws Conniphte Creating a Model from a Verbal Description Practice Complete this assessment to review what you've learned. It will not count toward your grade. conesetcous A golfer wants to model the motion of her golf shot on a graph, She sets the x-axis as time and the y-axis as elfation. What kind of function best represents this scenario? Han 1 Option \#1: a linear function Option \#2: a quadratic function Option \#3: an exponential function (1 point) 3 mm The best response is Option \# $\square$ Check anower Remaining Aitempts:3 Desd
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Solution

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Solution Steps

Step 1: Understand the Scenario

The problem describes a golfer modeling the motion of her golf shot on a graph, with the x-axis representing time and the y-axis representing elevation.

Step 2: Identify the Type of Motion

The motion of a golf shot typically involves the ball being hit, rising to a peak height, and then descending back to the ground. This type of motion is characteristic of a parabolic trajectory.

Step 3: Determine the Appropriate Function

A parabolic trajectory is best represented by a quadratic function, which has the general form \( y = ax^2 + bx + c \).

Final Answer

The best response is Option # \(\boxed{2}\)

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