PART [2]

DERIVATIVES [1] Find the derivative of

[A] [B] [C] [D] [SOLUTION] Assume: x=2

Cqy2^4Q)$$2qJz Evaluate choice [A] at x=2

C3^(4Q)+2)$h2)r2= (Mismatch therefore its a WRONG answer.) Evaluate choice [B] at x=2

C2^(4Q)+2)$h2)r2= (Choice [B] matches the derivative of the given function at x=2, therefore this is the CORRECT answer.)

[2] Find the derivative of with respect to if . [A] [B] [C] [D]

[3] Find if

[A]

[B]

[C]

[D] [4] Find if

[A]

[B]

[C]

[D]

[5] Find the derivative of with respect

to .

[A]

[B]

[C]

[D]

[6] Find the derivative of .

[A]

[B]

[C]

[D]

[7] Find the derivative of .

[A]

[B]

[C]

[D]

[8] Find the derivative of .

[A]

[B]

[C]

[D]

[9] Find the derivative of .

[A]

[B]

[C]

[D]

[10] If , find .

[A]

[B]

[C]

[D]

[11] Find if .

[A] [B]

[C]

[D]

[12] Find the derivative of with respect to if . [A] [B]

[C]

[D]

[13] If , find

.

[A] [B] [C] [D]

[14] Find the derivative of .

[A] [B] [C] [D]

[SOLUTION]: Assume

CqyQ)^Q)$$2=qJz Try to evaluate choice [A] at

Q)^Q)$(2+hQ)))r= Try to evaluate choice [B] at

!!!!!!o1r=

[15] Find the derivative of .

[A]

[B]

[C]

[D]

[16] What is the derivative with respect to of

. [A] [B] [C] [D]

[17] What is the derivative of with

respect to . [A] [B] [C] [D]

[18] The derivative of [ ] with

respect to is [A] [B] [C] [D]

[19] Find the derivative of

.

[A]

[B]

[C]

[D]

-x-x-x-x-x-NOTHING FOLLOWS- x-x-x-x-x-