Home
Class 11
MATHS
The no of real solutions of the equation...

The no of real solutions of the equation `(15 + sqrt(14))^t + (15 - sqrt(14))^t` = 30 are where t = `x^2` - 2`|x|`

Promotional Banner

Similar Questions

Explore conceptually related problems

The number of real solutions the equation sqrt(x+14-8sqrt(x-2))+sqrt(x+23-10sqrt(x-2))=3 are

The number of real solutions the equation sqrt(x+14-8sqrt(x-2))+sqrt(x+23-10sqrt(x-2))=3 are

The solution for x of the equation int_(sqrt(2))^(x) (dt)/(|t|sqrt(t^(2)-1))=pi/2 is

the roots of the equation (a+sqrt(b))^(x^2-15)+(a-sqrt(b))^(x^2-15)=2a where a^2-b=1 are

the roots of the equation (a+sqrt(b))^(x^2-15)+(a-sqrt(b))^(x^2-15)=2a where a^2-b=1 are

the roots of the equation (a+sqrt(b))^(x^2-15)+(a-sqrt(b))^(x^2-15)=2a where a^2-b=1 are

the roots of the equation (a+sqrt(b))^(x^2-15)+(a-sqrt(b))^(x^2-15)=2a where a^2-b=1 are