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Locate the absolute extrema of the function (if any exist) over each interval. (If an answer does not exist, enter DNE. ) f(x) = 2x − 6 (a) [−3, 4] minimum (x, y) = ( ) maximum (x, y) = ( ) (b) [−3, 4) minimum (x, y) = ( ) maximum (x, y) = ( ) (c) (−3, 4] minimum (x, y) = ( ) maximum (x, y) = ( ) (d) (−3, 4) minimum (x, y) = ( ) maximum (x, y) = ( )

Locate the absolute extrema of the function (if any exist) over each interval. (If an answer does not exist, enter DNE. ) f(x) = 2x − 6 (a) [−3, 4] minimum (x, y) = ( ) maximum (x, y) = ( ) (b) [−3, 4) minimum (x, y) = ( ) maximum (x, y) = ( ) (c) (−3, 4] minimum (x, y) = ( ) maximum (x, y) = ( ) (d) (−3, 4) minimum (x, y) = ( ) maximum (x, y) = ( )

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Locate the absolute extrema of the function (if any exist) over each interval. (If an answer does not exist, enter DNE.)
f ( x ) = 2 x − 6
(a) [ − 3 , 4 ] minimum ( x , y ) = ( ◻ ) maximum ( x , y ) = ( ◻ ) (b) [ − 3 , 4 ) minimum ( x , y ) = ( ◻ ) maximum ( x , y ) = ( ◻ ) (c) ( − 3 , 4 ] minimum ( x , y ) = ( ◻ ) maximum ( x , y ) = ( ◻ ) (d) ( − 3 , 4 ) minimum ( x , y ) = ( ◻ ) maximum ( x , y ) = ( ◻ )

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