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The Range of a Projectile Is Modeled by the Function $\theta$

Question 95

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The range of a projectile is modeled by the function $The range of a projectile is modeled by the function , where v is the initial velocity and \theta is the angle at which the object is initially propelled. The maximum range is achieved when \theta = 45°. Use exact values to compute how many feet short of maximum the projectile falls if \theta = 67.5° and v = 104 ft/sec. A) feet B) feet C) feet D) feet$ , where v is the initial velocity and $\theta$ is the angle at which the object is initially propelled. The maximum range is achieved when $\theta$ = 45°. Use exact values to compute how many feet short of maximum the projectile falls if $\theta$ = 67.5° and v = 104 ft/sec.

A) $The range of a projectile is modeled by the function , where v is the initial velocity and \theta is the angle at which the object is initially propelled. The maximum range is achieved when \theta = 45°. Use exact values to compute how many feet short of maximum the projectile falls if \theta = 67.5° and v = 104 ft/sec. A) feet B) feet C) feet D) feet$ feet
B) $The range of a projectile is modeled by the function , where v is the initial velocity and \theta is the angle at which the object is initially propelled. The maximum range is achieved when \theta = 45°. Use exact values to compute how many feet short of maximum the projectile falls if \theta = 67.5° and v = 104 ft/sec. A) feet B) feet C) feet D) feet$ feet
C) $The range of a projectile is modeled by the function , where v is the initial velocity and \theta is the angle at which the object is initially propelled. The maximum range is achieved when \theta = 45°. Use exact values to compute how many feet short of maximum the projectile falls if \theta = 67.5° and v = 104 ft/sec. A) feet B) feet C) feet D) feet$ feet
D) $The range of a projectile is modeled by the function , where v is the initial velocity and \theta is the angle at which the object is initially propelled. The maximum range is achieved when \theta = 45°. Use exact values to compute how many feet short of maximum the projectile falls if \theta = 67.5° and v = 104 ft/sec. A) feet B) feet C) feet D) feet$ feet

The Range of a Projectile Is Modeled by the Function θ\thetaθ

Multiple Choice

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The Range of a Projectile Is Modeled by the Function $\theta$

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