MathematicsIf the value of , , then the value of is-
If the value of , , then the value of is-
A
3
B
2
C
1
D
None of these
Solution:
Concept- In order to answer this question, we must know the value of x. To do this, we must take 2 to the left of x and a cube on both sides. To arrive at the solution, use the algebraic identity of and other identities Therefore, we must determine the value of Now, in the preceding equation, add 2 to the LHS and take cube from both sides to get, Now, since we know Applying this condition to the equation we have above Simplify the equation we have above by: From equation we get, Now, simplifying the equation, we get Hence, the necessary value of Therefore, option 2 is correct.