What is the exact location of F_0 - F_1 particles or oxisomes in the mitochondria ?

What is the importance of F_0-F_1 particles in ATP production duuring aerobic respiration.

In each of the following , find the work done by a force vec F acting on a particle such that the particle is : P(-2,3,0),Q(0,1,2) , vec F = 2 hat i+ hat j- hat k .

Let f be a non-negative function defined on the interval [0,1] . If int_0^xsqrt(1-(f^(prime)(t))^2)dt=int_0^xf(t)dt ,0lt=xlt=1,a n d \ f(0)=0 , then a. f((1)/(2))lt(1)/(2) and f((1)/(3)) gt (1)/(3) b. f((1)/(2))gt(1)/(2) and f((1)/(3)) gt (1)/(3) c. f((1)/(2)) lt (1)/(2) and f((1)/(3)) lt (1)/(3) d. f((1)/(2)) gt (1)/(2) and f((1)/(3)) lt (1)/(3)

Find a quadratic function defined by the equation: f(x) = ax^2 + bx + c if f(0) = f(-1) = 0 and f(1)=2

Let f_(1) (x) and f_(2) (x) be twice differentiable functions where F(x)= f_(1) (x) + f_(2) (x) and G(x) = f_(1)(x) - f_(2)(x), AA x in R, f_(1) (0) = 2 and f_(2)(0)=1. "If" f'_(1)(x) = f_(2) (x) and f'_(2) (x) = f_(1) (x) , AA x in R then the number of solutions of the equation (F(x))^(2) =(9x^(4))/(G(x)) is...... .

If f:[0,1] to [0,oo) is differentiable function with decreasing first derivative such that f(0)=0 and f'(x) gt 0 , then

Let f : R rarr R be a differentiable function at x = 0 satisfying f(0) = 0 and f'(0) = 1, then the value of lim_(x to 0) (1)/(x) . sum_(n=1)^(oo)(-1)^(n).f((x)/(n)) , is a. 0 b. -log2 c. 1 d. e

Let f(x) = |x| cos (1/x) for x ne 0 . Write the down the value of (f) (0) if f is continuous at x = 0

If f(x)=1/(1-x), then the set of points discontinuity of the function f(f(f(x)))i s {1} (b) {0,1} (c) {-1,1} (d) none of these