Let a function f: {R} \\to{R} be defined asf(x)= \{ \table \sin x-e^{x}, \text{if }x \\leq 0; a+[-x] , \text{if } 0 < x < 1 ; 2 x-b , \text{ if }x \\geq 1 Where [{x}] is the greatest integer less than or equal to {x}. If f is continuous on {R}, then ({a}+{b}) is equal to: [20 Jul 2021 Shift 1]

Limits, Continuity and Differentiability Part 2

Section: Mathematics

Question : 74 of 100

Marks: +1, -0

Let a function f:R→R be defined asf(x)={

Where [x] is the greatest integer less than or equal to x. If f is continuous on R, then (a+b) is equal to:

[20 Jul 2021 Shift 1]

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