Home
Class 10
MATHS
Theorem : (Quotient Rule) Let a, x and y...

Theorem : (Quotient Rule) Let a, x and y be positive real numbers where `a ne 1`. Then `log_k x/y = log_ax-log_ay`

Promotional Banner

Topper's Solved these Questions

  • REAL NUMBERS

    VGS PUBLICATION-BRILLIANT|Exercise CREATIVE BITS FOR CCE MODEL EXAMINATION(MCQs)|131 Videos

  • QUADRATIC EQUATIONS (MULTIPLE CHOICE QUESTION)

    VGS PUBLICATION-BRILLIANT|Exercise QUADRATIC EQUATIONS (MULTIPLE CHOICE QUESTION)|20 Videos

  • REAL NUMBERS (MULTIPLE CHOICE QUESTION)

    VGS PUBLICATION-BRILLIANT|Exercise REAL NUMBERS (MULTIPLE CHOICE QUESTION)|22 Videos

Similar Questions

Explore conceptually related problems

Prove that log_(a)xy=log_(a)x+log_(a)y.

2log x-log(x+1)-log(x-1)=

We know that (a^m)^n = a^(mn) Let a^m = x , then m = log_ax x^n = a^(mn) , then log_ax^n= mn = n log_ax (why?)

Find the derivative of y = log_()(log x)

If x = log p and y = 1/p then

Evaluate the integerals. int x ^(n) log x dx on (0,oo) , n is a real nuber and n ne -1.

Let alpha ne 1 be a real root of the equation x^(3) - ax^(2) + ax - 1 = 0, where a ne - 1 is a real number, then a root of this equation, among the following , is :