Let f be a differentiable function such that\(f( 1) = \frac { \pi } { 2} \)and\(f^ { \prime } ( x) = 3\)arctan\(\left ( x^ { 2} - 3 x+ 2\right ) \). What is the value of\(f( 3) \)?

(A) 0.243

(B) 1.328

(C) 2899

(D) 3.321

Question 5 of 10 Which of the functions below could have created this graph?

A.\(F( x) = x^ { 2} + 5\)

B.\(F( x) = x^ { 4} - 2 x\)

C.\(F( x) = -\frac { 1} { 2} x^ { 4} - x^ { 3} + x+ 2\)

D.\(F( x) = x^ { 3} + x^ { 2} + x+ 1\)

a Find the equation of the tangent to the curve\(y = x^ 3 + 2x^ 2 - 3x + 4\) at the point where the curve crosses the y-axis..

b Find the coordinates of the point where the tangent meets the curve again

(a)\(\int _ { 2} ^ { 3} \)T(2)tir\(= 5\)(Type an irtieger or a decimal)

(b)\(\int _ { 3} ^ { 3} \)Teram\(= \)\(\square \)(Type an rheger or a decimal)

Convert 1/5 to a percentage.
And
Convert 12/100 to a decimal.