`(2/11)^4* (11/3)^2* (3/2)^3`

Evaluate each of the following (i) (2/11)^4 x (11/3)^2 x (3/2)^3 (ii) (1/2)^5 x (-2/3)^4 x (3/5)^-1 (iii) 2^55 x 2^60 - 2^97 x 2^18 (iv) (2/3)^2 x (2/5)^-3 x (3/5)^2

Evaluate each of the following: (i)\ (2/(11))^4\ xx\ \ ((11)/3)^2\ xx\ \ (3/2)^3 (ii)\ (1/2)^5\ xx\ ((-2)/3)^4xx\ (3/5)^(-1)

2/11+3/11+8/11

If 12 identical balls are to be placed in 3 identical boxes, then the probability that one of the boxes contains exactly 3 balls is : (1) (55)/3(2/3)^(11) (2) 55(2/3)^(10) (3) 220(1/3)^(12) (4) 22(1/3)^(11)

The sum of 10 terms of the series 1+2(1.1)+3(1.1)^(2)+4(1.1)^(3)+…. is

Find sum to infinite terms of the series 1 + 2 ((11)/(10)) + 3 ((11)/(10)) ^(2) + 4 ((11)/(10)) ^(3) +………

Simplify : (i) 2^(2/3). 2^(1/5) (ii) (1/(3^3))^7 (iii) (11^(1/2))/(11^(1/4)) (iv) 7^(1/2). 8^(1/2)

5/11+3/11+2/11

11^x/11^3=11^2

int(3x^(13)+2x^(11))/((2x^4+3x^2+1)^4)dx