(sqrt3+ sqrt2) (sqrt3-sqrt2) =……...

` (sqrt3+ sqrt2) (sqrt3-sqrt2) =……`

A

`sqrt3`

B

` sqrt2`

C

` 5`

D

`1`

Verified by Experts

The correct Answer is:

D

NUMBER SYSTEMS
KUMAR PRAKASHAN|Exercise EXERCISE 1.6|11 Videos
LINEAR EQUATIONS IN TWO VARIABLES
KUMAR PRAKASHAN|Exercise Multiple Choice Questions (MCQs)|7 Videos
POLYNOMIALS
KUMAR PRAKASHAN|Exercise Multiple Choice Questions (MCQs)|20 Videos

Similar Questions

Explore conceptually related problems

Find (a +b)^4 - (a - b)^4 . Hence, evaluate (sqrt3 + sqrt2)^4 - (sqrt3 - sqrt2)^4 .

Evaluate (sqrt3 + sqrt2 )^6 - ( sqrt3 - sqrt2)^6 .

Rationalize the denominator and simplify: (4sqrt3+5sqrt2)/( 4sqrt3+3sqrt2)

Simplify : (3sqrt2-2sqrt3)/( 3sqrt2+2sqrt3) +(sqrt(12))/( sqrt3- sqrt2)

Evaluate : (sqrt(3)+sqrt(2))^(6)-(sqrt(3)-sqrt(2))^(6)

Simplify : (2)/(sqrt5+ sqrt3) + (1)/(sqrt3+sqrt2) - (3)/(sqrt5+sqrt2)

Find the values of a and b . If (2sqrt6-sqrt5)/( 3sqrt5-2sqrt6)= a +b sqrt(30 )

Simplify each of the following by rationalising the denominator: (3sqrt5-sqrt7)/(3sqrt3+sqrt2)

If 'a' and 'b' are rational numbers, find the value of a and b in each of the following equations. (sqrt5+sqrt3)/(2sqrt5-3sqrt3)=a-bsqrt(15)