g x = 11 x + 4 For the given linear function g , which table shows three values of

Question

g x = 11 x + 4 For the given linear function g , which table shows three values of x and their corresponding values of g x ?

Accepted Answer

Choice C is correct. Each of the tables shows the same three values of x : - 1 , 0 , and 1 . Substituting - 1 for x in the given function yields g ( - 1 ) = 11 ( - 1 ) + 4 , or g - 1 = - 7 . Therefore, when x = - 1 , the corresponding value of g ( x ) is - 7 . Substituting 0 for x in the given function yields g ( 0 ) = 11 ( 0 ) + 4 , or g ( 0 ) = 4 . Therefore, when x = 0 , the corresponding value of g ( x ) is 4 . Substituting 1 for x in the given function yields g ( 1 ) = 11 ( 1 ) + 4 , or g ( 1 ) = 15 . Therefore, when x = 1 , the corresponding value of g ( x ) is 15 . The table in choice C shows - 7 , 4 , and 15 as the corresponding value of g ( x ) for x -values of - 1 , 0 , and 1 , respectively. Therefore, the table in choice C shows three values of x and their corresponding values of g ( x ) . Choice A is incorrect. This table shows three values of x and their corresponding values of g ( x ) for the linear function g ( x ) = 4 x + 11 . Choice B is incorrect. This table shows three values of x and their corresponding values of g ( x ) for the linear function g ( x ) = 4 x . Choice D is incorrect. This table shows three values of x and their corresponding values of g ( x ) for the linear function g ( x ) = 11 x .

$x$	$g (x)$
$negative 1$	$negative 7$
$0$	$4$
$1$	$15$

$x$	$g (x)$
$negative 1$	$negative 11$
$0$	$0$
$1$	$11$

$x$	$g (x)$
$negative 1$	$negative 4$
$0$	$0$
$1$	$4$

$x$	$g (x)$
$negative 1$	$7$
$0$	$11$
$1$	$15$

Question g-x-11