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.
Alice Edwards
Contributor
4.3
40
19 days ago
Preview (2 of 4)
Sign in to access the full document!
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
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
Preview Mode
Sign in to access the full document!
100%
Study Now!
XY-Copilot AI
Unlimited Access
Secure Payment
Instant Access
24/7 Support
Document Chat
Document Details
Subject
Mathematics