फ़ंक्शन f(x) को इस प्रकार परिभाषित किया गया है: इसलिए f(x)={:{(4x+a ,x lt 1),(6 , x=1),(3x-b,x gt ...

f(x) = {((2x+1), x lt 1),(2,x=1),(x^(2)+1, x gt 1):} is

The function f(x) is defined as follows : therefore f(x)={:{(4x+a ","x lt 1),(6 ", " x=1),(3x-b","x gt 1):} If f(x) is continuous at x=1 , find the value of a and b.

Examine the continuity of f(x) = {(1-x,x lt1),(0,x=1),(1+x,x gt1):}

If f(x) = {(x-1,",", x lt 0),(1/4,",",x = 0),(x^2,",",x gt 0):}

f(x){{:(2x "," if x lt 0 ),(0"," if 0 le x le 1),(4x "," if x gt 1 ):}

If f(x)={{:(x + 1, x gt 1),(0",", x=1 "then f'(0) equal to "),(7-3x"," , x lt 1):}

If f(x)={{:(-1, x lt 0),(0, x=0 and g(x)=x(1-x^(2))", then"),(1, x gt 0):}

If f(x) is continuous at x=1 , where f(x)={:{(k+x", for " x lt 1),(4x+3", for " x ge 1):} , then k=