If sqrt(a)x-sqrt(b)v=b-a and sqrt(b)x-sqrt(a)v=0 .then the value of x .y is: (a) a+b (b) a-b (c) sqrt(ab) (d) -sqrt(ab)
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Given Equation :
To calculate :
Value of a and b.
Clarification :
In order to calculate the value of a and b, firstly we need to rationalize the denominator in L.H.S. After that, by comparing L.H.S and R.H.S, we'll finr the value of a and b.
How to rationalize the denominator ?
To rationalize the denominator, we simply multiply the numerator and the denominator with the rationalizing factor of the denominator.
After that, by using algebraic identities, we simplify further.
Explication of steps :
Rationalising the denominator in LHS :
Rationalizing factor of (a - b) is (a + b). So, rationalizing factor of (3√2 - 2√3) is (3√2 + 2√3).
As we know that,
(a - b)(a + b) = a² - b²
Now, in RHS we have :
From, LHS and RHS, we have :
Step-by-step explanation: