(1 point) Let T be a linear transformation from R3 to R3 . Determine whether or not T is one-to-one in each of the following situations: B 1. Suppose T(a)=u, T(b)=v, T(c)=u+v, where a, b,c, u,v are vectors in R3. C 2. Suppose T is an onto function A 3. Suppose T(−1,−1,−3)=u, T(0,−2,3)=v, T(−1,−2,0)=u+v. A. T is not a one-to-one function B. T is a one-to-one function C. There is not enough information to tell

If chord ab is congruent to chord cd, then what must be true about ef and eg?

Does the function satisfy the hypotheses of the mean value theorem on the given interval? f(x) = 4x^2 + 3x + 4, [−1, 1] no, f is continuous on [−1, 1] but not differentiable on (−1, 1). no, f is not continuous on [−1, 1]. yes, f is continuous on [−1, 1] and differentiable on (−1, 1) since polynomials are continuous and differentiable on . there is not enough information to verify if this function satisfies the mean value theorem. yes, it does not matter if f is continuous or differentiable; every function satisfies the mean value theorem.

Nine people are going to share a 128-ounces bottle of soda. how many ounces will each person get drink? choose the correct equation and answer for this situation