Question: fA differentiable function has the value y(2) = 1 and the derivative value y'(2) = 3. Approximate the value of y(1.9). O y(1.9) ~ -0.7

$\fA differentiable function has the value y(2) = 1 and the$ derivative value y'(2) = 3. Approximate the value of y(1.9). O y(1.9)

~ -0.7 O y(1.9) ~ -0.3 O y(1.9) ~ 0.7 O y(1.9)

$~ 0.3\fA differentiable function has the value y(-3) = 2 and the$ derivative value y'(-3) = 1. Approximate the value of y(-3.1). O y(-3.1)

~ -1.9 O y(-3.1) ~ 1.9 O y(-3.1) ~ 2.3 O y(-3.1)

~ -2.1A person is standing and throws a ball into the air

at time t = 0 and from a height of two meters.

\fA differentiable function has the value y(2) = 1 and the derivative value y'(2) = 3. Approximate the value of y(1.9). O y(1.9) ~ -0.7 O y(1.9) ~ -0.3 O y(1.9) ~ 0.7 O y(1.9) ~ 0.3\fA differentiable function has the value y(-3) = 2 and the derivative value y'(-3) = 1. Approximate the value of y(-3.1). O y(-3.1) ~ -1.9 O y(-3.1) ~ 1.9 O y(-3.1) ~ 2.3 O y(-3.1) ~ -2.1A person is standing and throws a ball into the air at time t = 0 and from a height of two meters. The graph shows the height of the ball over time. The function shown is f(t) -(t - 3)2 + 11. What is the instantaneous velocity of the ball at t = 2? Ad 12 10 Distance (m) Time (S O 6 meters per second O 4 meters per second O 2 meters per second O 2 meters per secondGiven the graph of velocity(t ), which graph describes the acceleration of the function? d Velocity (m/s) Time (s) 10 10 W 3 O 2 O -10 -10 Time (5) Time () 4a 10 10 5- 3 2 3 O 2 O -10

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