(((3)/(4))^(5))/(((5)/(3))^(5))

Find the value of x for which ((5)/(3))^(-4)times((5)/(3))^(-5)=((5)/(3))^(3x)

Find the value of x for which ((5)/(3)) ^(-4) xx ((5)/(3)) ^(-5) = ((5)/(3)) ^(3x)

Evaluate : a. 6^(3)-:6^(3) b. 5^(4)-:5^(4) c. (-3)^(5)-:(-3)^(5) d. ((3)/(5))^(4)-:((3)/(5))^(4)

(3)/(4)-(5)/(4^(2))+(3)/(4^(3))-(5)/(4^(4))+(3)/(4^(5))-(5)/(4^(6))+.....oo= ?

A = [((3)/(5),(4)/(5)),(x,(3)/(5))] "and" A^(T)=A^(-1), then the value of x is

The sum of the infinite series,1^(2)-(2^(2))/(5)+(3^(2))/(5^(2))-(4^(2))/(5^(3))+(5^(2))/(5^(4))......is

If A=[(2)/(3)1(5)/(3)(1)/(3)(2)/(3)(4)/(3)(7)/(3)2(2)/(3)] and B=[(2)/(3)(2)/(5)1(1)/(5)(2)/(5)(4)/(5)(4)/(5)(7)/(3)(6)/(5)(2)/(5)], then compute 3A_(-)=5B

(3)/(5)+(4)/(5^(2))+(3)/(5^(3))+(4)/(5^(4))+... to 2n terms