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AP Calculus AB Scoring Guide Unit 6 Progress Check

This math problem asks to find 𝑓(3) using values from a twice-differentiable function’s table. It tests understanding of derivatives and function behavior from given data points.

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Unit 6Progress Check: MCQ Part BLetfbe a differentiable function such thatJ' I \andi r I3 fnvtaiJ ( r;!3 jâ– 2 I What is thevalue of / ( 3 } ?(A)0.243(B)1.328(C)2.S99(D)3.321I01239<*)541-2Selected values of the twice-dififerentiable functionifare given in the table above. What is the value ofI7/o(A)13.856(B)3 464(Q1.567(D)0.715Which of the following is an antiderivative of pT|c o s;r-(-4.) sin (j-15)(B).ii/co6(i - 5)dtZe

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4.Graph ofgThe graph of the functionon the closed intervalI], H) consists of four Line segments, as shov.n above. Let irbethe Function defined by jf- j- ;J. What is the value of _/"{3 ) -A(A)ft(B)4( Q12(D)24Using the substitution .jI,-f,fil.r3 1’ '-.r':= equivalent to which of the following?(A)yuwd u(B)iyui odu(C)1y( hH+ 3 u1,J) d u(D)- L j f u1 1+3w w) d u<5.f'sini G*■3
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