Question: Given the graph of f (@), when does f () = 2? 3 1-2 1 2 O ate = 3 O at a = 2

 Given the graph of f (@), when does f () =2? 3 1-2 1 2 O ate = 3 O at a= 2 Of(x) never equals 2 O atx = -2N -4 -3> X The figure above shows the graph of function f. Whatis the range of function f? 0 -5 > - 1 inthe y-axis, its equation would be Oy c+1 O y= - c-1 Oy=-2x-1 Outx-1The function y = g() is shown in Diagram 1.The equation of the function shown in Diagram 2 could be y+ H Diagram 1 Diagram 2 1 O y= 9() O y=-9(-#) Oy= -g(x) O y = g(-#)If the graph of the equationy = a 3 were expanded vertically by a factor of 4and reflected in the I-axie. the new equation weuld be: D y=4:e+32L": y=%m+2 '3' y=-4E+B D y=4m32 The graph of y = f()is transformed by a horizontal expansion by a factor of 4 anda vertical expansion by a factor of 5. The equation of thisnew image has the form y = af(bx) ; find a andb. O a = 5, b = _ O a = 5,b= 4 O a = =, b = O a= -,b=4How isthe graph of y = (@ - 2) - 4 related tothe graph of y = ( Cimage text in transcribedimage text in transcribedimage text in transcribedimage text in transcribed

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Given the graph of f (@), when does f () = 2? 3 1-2 1 2 O ate = 3 O at a = 2 Of(x) never equals 2 O atx = -2N -4 -3 > X The figure above shows the graph of function f. What is the range of function f? 0 -5 > - 1 in the y-axis, its equation would be Oy c+1 O y= - c- 1 Oy=-2x-1 Outx-1The function y = g() is shown in Diagram 1. The equation of the function shown in Diagram 2 could be y + H Diagram 1 Diagram 2 1 O y= 9() O y= -9(-#) Oy= -g(x) O y = g(-#)If the graph of the equation y = a 3 were expanded vertically by a factor of 4 and reflected in the I-axie. the new equation weuld be: D y=4:e+32 L": y=%m+2 '3' y=-4E+B D y=4m32 The graph of y = f() is transformed by a horizontal expansion by a factor of 4 and a vertical expansion by a factor of 5. The equation of this new image has the form y = af(bx) ; find a and b. O a = 5, b = _ O a = 5,b = 4 O a = =, b = O a= -,b=4How is the graph of y = (@ - 2) - 4 related to the graph of y = ( C

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