root(3)(13)

Find the value of log_(10) root(7)(13) if log_(10) 13 = 1.1139

If 5^(root(3)(x))+12^(root(3)(x))= 13^(root(3)(x)) , then the value of x is: अगर 5^(root(3)(x))+12^(root(3)(x))= 13^(root(3)(x)) है, तो x का मान होगा:

If 5^(root(3)(x))+12^(root(3)(x))=13^(root(3)(x)) , then the value of x is : यदि 5^(root(3)(x))+12^(root(3)(x))=13^(root(3)(x)) है, तो x का मान ज्ञात करें |

If the seventh, terms from the beginning and the end in the expansion of (root(3)(2)+1/(root(3)(3)))^(n) are equal, then n is equal to (i) 10 (ii) 11 (iii) 12 (iv) 13

root3(1.728)/root3(13.824)xxroot3(4.096)/root3(216)=

if x=root3 (13(103)/125) , then the value of x is

The value of root(3)(5+2sqrt(13)) + root(3)(5-2sqrt(13)) is= ……………..

The value of lim_(xrarr1) (root(13)x-root7x)/(root5x-root3x) is