The height, h, in meters of a projectile after t seconds can be represented by h(t)=-4.9t^(2)+115t+12.5 a. What is the object's average rate of change over the interval 0,10 ? (h(10)-h( theta ))/(10)=(-4.9(10)^(2)+115(10)+12.5+(-4.9( phi )^(2)+115( phi )+12.5))/(10) =(660)/(10)=66 (b) What is the object's instantaneous velocity a+t=10 ? (c) What is

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The height, h, in meters of a projectile after t seconds can be represented by h(t)=-4.9t^(2)+115t+12.5 a. What is the object's average rate of change over the interval 0,10 ? (h(10)-h( theta ))/(10)=(-4.9(10)^(2)+115(10)+12.5+(-4.9( phi )^(2)+115( phi )+12.5))/(10) =(660)/(10)=66 (b) What is the object's instantaneous velocity a+t=10 ? (c) What is the equation of the tangent line to h(t) at t=10 (D) What is the object's accelerotion at E=10 ? (e) when is the object's instantaneous velocity equal to 0 ?

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