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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 6 Progress Check: MCQ Part B Let f be a differentiable function such that J' I \ and i r I 3 fnvtaiJ ( r ;! 3 j â–  2 I What is the value of / ( 3 } ? (A) 0.243 (B) 1.328 (C) 2.S99 (D) 3.321 I 0 1 2 3 9<*) 5 4 1 -2 Selected values of the twice-dififerentiable function if are given in the table above. What is the value of I 7 /o (A) 13.856 (B) 3 464 (Q 1.567 (D) 0.715 Which of the following is an antiderivative of p T | c o s ; r - (-4.) sin (j- 1 5) (B) . ii / co6(i - 5)dt Ze

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    4. Graph of g The graph of the function on the closed interval I], H) consists of four Line segments, as shov.n above. Let i r be the Function defined by jf- j- ; J . What is the value of _/"{ 3 ) - A (A) ft (B) 4 ( Q 12 (D) 24 Using the substitution .j I,- f ,fi l.r 3 1’ '-.r' : = equivalent to which of the following? (A) y u w d u (B) i y u i o d u (C) 1 y ( h H + 3 u 1,J ) d u (D) - L j f u 1 1 + 3 w w ) d u <5. f ' sin i G* ■ 3

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