f(x) = { (a) (b) g(x)= (a) (b) fkx+1x ...

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f(x) = { (a) (b) g(x)= (a) (b) fkx+1₁x<1 x¹,x21 Find the value of k so that f(x) is continuous at x 1. Using the value of k found in part (a), sketch the graph of f(x). (a) h(x) = { 2x-3,x*2 0,x=2 continuous at x = 2 (b) {x²+2x<-1 x-p.x2-1 Find the value of p so that g(x) is continuous at x=-1. Using the value of p found in part (a) sketch the graph of g(x). has a removable discontinuity. Rewrite h(x) so that it is Write a function f(x) that has a removable discontinuity. Write a function g(x) that has a non-removable discontinuity. f(x) = { (a) (b) g(x)= (a) (b) fkx+1₁x<1 x¹,x21 Find the value of k so that f(x) is continuous at x 1. Using the value of k found in part (a), sketch the graph of f(x). (a) h(x) = { 2x-3,x*2 0,x=2 continuous at x = 2 (b) {x²+2x<-1 x-p.x2-1 Find the value of p so that g(x) is continuous at x=-1. Using the value of p found in part (a) sketch the graph of g(x). has a removable discontinuity. Rewrite h(x) so that it is Write a function f(x) that has a removable discontinuity. Write a function g(x) that has a non-removable discontinuity.