MHT CET questions
29293 published questions with worked solutions.
- If f(x) = x^2 + x x - 2 x - 1 , for x 1 = , for x = 1 and f is continuous at x = 1, then =
- If f(x) = 3 - 4 x + 2x x^2 , for x 0 = , for x = 0 and f is continuous at x = 0, then =
- If f(x) = x - a x - a , for x 0 = , for x = a and f is continuous at x = a, then =
- If f(x) = 3 - x - 3x , for x 3 = , for x = 3 and f is continuous at x = 3 , then =
- If f(x) = 5 + x - 2 ( - x)^2 , for x = , for x = and f is continuous at x = , then =
- If f(x) = [x] 1 + 3x 1 - 4x , for x 0 = , for x = 0 and f is continuous at x = 0, then =
- If f(x) = ( 4 - 3x 4 + 5x )^ 1 x , for x 0 = , for x = 0 and f is continuous at x = 0, then =
- If f(x) = 10^x + 7^x - 14^x - 5^x 1 - x , for x 0 = a, for x = 0 and f is continuous at x = 0, then a =
- If f(x) = 4^ x - 1 - 2^x + 1 (x - 1)^2 , for x 1 = a, for x = 1 and f is continuous at x = 1, then a =
- If f(x) = e^ x - 4 - 1 x - x , for x 4 = a, for x = 4 and f is continuous at x = 4 , then a =
- If f(x) = (5^x - 1)^3 (2^x - 1)( 4x) (1 + x) , for x 0 = a, for x = 0 and f is continuous at x = 0, then a =
- If f(x) = x - 7 x^2 - 49 , for x 7 = a, for x = 7 and f is continuous at x = 7, then a =
- If f is continuous at h = 0 where f(h) = (x + h)^3 - x^3 h , for h 0, then f(0) =
- If f is continuous at x = 0, where f(x) = (a + x) - (a - x) (a + x) - (a - x) , for x 0, then f(0) =
- If f is continuous at x = 0, where f(x) = cases x^2 + a, & x 0 2 x^2 + 1 + b, & x < 0 cases find a and b given that f(1) = 2
- If f(x) is continuous at x = where f(x) = 1 + ^3 x ^2 x for x , then f( ) is
- If f is continuous at x = 2 where f(x) = 1 - ^3 x ^2 x for x 2 , then f ( 2 ) is
- If f is continuous at x = 0 where f(x) = 1 + x - x 1 - x - x , for x 0, then f(0) =
- If f is continuous at x = 1 where f(x) = ( x 2 ) 1 - x , for x 1, then f(1) =
- If f is continuous at x = 2 where f(x) = 1 - x ( - 2x)^2 , for x 2 , then f ( 2 ) =