Let R be the set of real numbers. A real function f: R arrow R is defined by f(x)=x+10. Then, the graph of this function is

Question

Let R be the set of real numbers. A real function f: R arrow R is defined by f(x)=x+10. Then, the graph of this function is (A)  (B)  (C)  (D)

Tardigrade Admin · Accepted Answer

We have, f(x) =x+10 f(0) =10, f(1)=11, f(2)=12 ldots ldots f(10)=20 text etc., and f(-1) =9, f(-2)=8 ldots f(-10)=0 ldots Therefore, the graph of the given function is

Q. Let $R$ be the set of real numbers. A real function $f : R \to R$ is defined by $f (x) = x + 10$ . Then, the graph of this function is

We have,
$f (x) = x + 10$
$f (0) = 10, f (1) = 11, f (2) = 12 \dots\dots f (10) = 20 etc., and$
$f (- 1) = 9, f (- 2) = 8 \dots f (- 10) = 0 \dots$
Therefore, the graph of the given function is

Q. Let R be the set of real numbers. A real function f:R→R is defined by f(x)=x+10. Then, the graph of this function is

We have, f(x)=x+10 f(0)=10,f(1)=11,f(2)=12……f(10)=20 etc., and f(−1)=9,f(−2)=8…f(−10)=0… Therefore, the graph of the given function is

Q. Let $R$ be the set of real numbers. A real function $f : R \to R$ is defined by $f (x) = x + 10$ . Then, the graph of this function is

We have,
$f (x) = x + 10$
$f (0) = 10, f (1) = 11, f (2) = 12 \dots\dots f (10) = 20 etc., and$
$f (- 1) = 9, f (- 2) = 8 \dots f (- 10) = 0 \dots$
Therefore, the graph of the given function is