`I=int_2^3x dx`

Evaluate the following integrals: (i) int_2^3 x^2 dx (ii) int_1^3 x/((x+1)(x+2)) dx

(i) int_2^3 1/x dx (ii) int_1^2 1/x^2 dx (iii) int_1^e (dx)/x (iv) int_-1^1 (x+1) dx

(i) int_1^2 x^2 dx (ii) int_2^3 x^2 dx (iii) int_0^4 x^2 dx

Evaluate:I=int e^(3x)dx

If I_1=int_0^1 2^x^2,I_2=int_0^1 2^x^3dx ,I_3=int_1^2^x^2dx ,I_4=int_1^2 2^x^3dx , then which of the following is/are ture? a) I_1> I_2 (b) I_2> I_2 c) I_3> I_4 (d) I_3 < I_4

Evaluate: (i) inte^(2x-3)\ dx (ii) inta^(3x+2)\ dx

Evaluate : (i) int3x^(2)dx , (ii) int2^((x+3)) dx

(i) int_0^1 (dx)/(3x-4) (ii) int_1^3 (dx)/(7-2x)

(i) int x^2 e^x dx (ii) int x^2 e^(3x) dx (ii) int x^3 e^x dx

IfI_1=int_0^1 2^x^3 dx,I_2=int_0^1 2^x^2 dx ,I_3=int_1^2 2^x^2dx ,I_4=int_1^2 2^x^3dx , then which of the following is/are ture? I_1> I_2 (b) I_2> I_2 I_3> I_4 (d) I_3