Add the following:
`1/{10}+1/{10}+1/{10}+1/{10}+1/{10}+1/{10}+1/{10}+1/{10}`

4/10, 7/10, 2/10, 1/10 Add these

1/10,6/10,9/10,5/10,8/10,2/10

1/4+2/4 3/10+2/10+1/10

1,9/10,8/10,7/10 Add these

-3/10-1/10= (....)/10=( ....)/5

intdx/(x(1+x^10))= (A) 1/10 log((1+x^10)/x^10)+c (B) 1/10 log(x^10/(1+x^10))+c (C) 1/(1+x^10)^2+c (D) none of these

The probability that a marksman will hit a target is given is 1/5. Then the probability that at least once hit in 10 shots is 1-(4//5)^(10) b. 1//5^(10) c. 1-(1//5)^(10) d. (4//5)^(10)

Solve the following equations for x and y: log_10x+log_10(x)^(1/2)+log_10(x)^(1/4)+….=y (1+3+5+…+(2y-1))/(4+7+10+..+(3y+1))=20/(7log_10x)

Find the value of following expression: [(1-cospi/(10)+isinpi/(10))/(1-cospi/(10)-isinpi/(10))]^(10)