Subject
Quantitative Aptitude
Topic
Solution
Find the value of x; [1 - {√(1 - x)}]/[1 + {√(1 - x)}] = 1/3
Find the value of x; [1 - {√(1 - x)}]/[1 + {√(1 - x)}] = 1/3
ক)
1/4খ)
1/2গ)
3/4ঘ)
3/3Explanation
[1 - √(1 - x)]/[1 + √(1 - x)] = 1/3 ⇒ (1 - t)/(1 + t) = 1/3 [√(1 - x) = t ধরে] ⇒ 3(1 - t) = 1(1 + t) ⇒ 3 - 3t = 1 + t ⇒ 3 - 1 = t + 3t ⇒ 2 = 4t ⇒ t = 1/2 ⇒ √(1 - x) = 1/2 ⇒ 1 - x = (1/2)² ⇒ 1 - x = 1/4 ⇒ x = 1 - 1/4 ⇒ x = 3/4Related questions
If A+B+C=10, A+B = 7 and A-B =5, What is the value of C?If x=1 - q and y = 2q+1 , then for what value of q. x is equal to y ?Which one of the following is a solution to the equation x4– 2x2= -1?If 3√x = 2√3, What is the value of x?50 g of an alloy of gold and silver contains 80% gold(by weight). The quantity of gold, that is to be mixedup with this alloy, so that it may contain 95% gold is?If x = y + 4 and x = 20-y, then x2-y2=If (4-x)/(2+x) = x, what is the value of x2+ 3x -4?If n is a number such that (-8)2n = 28+2n, then n=
