Find the value of k so that the function f(x)=kx+1 if x≤5 ,3x-5 if x 5 is continuous at x=5

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Find the values of k such that : f(x) = { kx + 1, if x ≤ 5 ; 3x – 5, if x greater than 5 ; at x = 5Find the values of k such that : f(x) = { kx + 1, if x ≤ 5 ; 3x – 5, if x greater than 5 ; at x = 5
Find the value of K, if f(x) = kx +1 if `x lt=5` ; 3x-5 if x gt5 is continuous at x=5.Find the value of K, if f(x) = kx +1 if `x lt=5` ; 3x-5 if x gt5 is continuous at x=5.
12. CONTINUITY Find the value of k so that the function f is continuous at x = 512. CONTINUITY Find the value of k so that the function f is continuous at x = 5
3 Step Continuity Test, Discontinuity, Piecewise Functions & Limits | Calculus3 Step Continuity Test, Discontinuity, Piecewise Functions & Limits | Calculus
Ex 5.1, 29 - Find k. f(x) = {kx + 1, 3x - 5 is continuous at x=5 - TeachooEx 5.1, 29 - Find k. f(x) = {kx + 1, 3x - 5 is continuous at x=5 - Teachoo
Find the values a and b that make the piecewise function continuousFind the values a and b that make the piecewise function continuous
if f(x)=kx+1 at x less then equal to 5 ,3x-1 if x is greater then 5 at x=5 || Question 29if f(x)=kx+1 at x less then equal to 5 ,3x-1 if x is greater then 5 at x=5 || Question 29
29.f(x)={■(kx+1,if x≤5@3x-5,if x5)┤,at x=529.f(x)={■(kx+1,if x≤5@3x-5,if x5)┤,at x=5