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2 . a) f (x ) = *2 f ( x ) D- OLD 3 . a ) f ( x ) = 1 * 1 * f ( x ) b) g( x ) = f ( * x ) 9 (x ) g ( x ) = = f ( x ) x / 9 ( x ) ANONA X A - at bus c ) h( x ) = f ( ax ) x h (x ) C ) h ( x ) = 2f ( x ) x 19 ( x ) 2 - 0 - 8 How do g( x ) and h(x ) compare to f (x )? How do g( x) and h(x) compare to f(x)? What kind of transformation is : what kind of transformation is : 9 (x ) h ( x ) . V g ( x ) h ( x ) 4. a) f( x ) = 1x1 x + ( x ) zoet 3 / 3 / 2 3 Vertical & Horizontal Compressions & Stretches b ) g(x ) = f( 2x ) x 1 g( x ) Make a table of values. Then graph the following functions on graph paper. Use the same set of coordinate axes for each problem set; but graph each problem set on different coordinate axes. c ) h( x ) = f(2x ) x h ( x ) 1. a f (x ) = x2 x f ( x ) N - O - N/ A - O - Al 6) g ( x ) = 2 f (x ) X How do gilx) and h(x) compare to f ( x)? - 2 1/ 2 O 12 N - 2 c ) h( x ) = af ( x ) X 1 h( x ) What kind of transformation is : ORN O N OF/ N - C - g ( x ) How do g( x) and h(x) compare to f (x)? ; h ( x ) What Kind of transformation is: g ( x ) vertical h ( x ) vertical compression expansion by a factor of a factor of