PF Transform Quiz
 Absolute Value?f(x) = lxl?Click and drag the name(top) and equation(bottom) for each parentfunction to the appropriate graph.Identity?f(x) = x?Constant?f(x) = 3?Greatest Integer?f(x) = I_x_I? 4-48-84-48-812-12What is the equation of the parent function pictured?f(x) =x2f(x) = √xf(x) = lxlf(x) = x3 2-24-46-62-24-46-68-810-10Click and drag the name of the function to the correct lineg(x)?f(x)?k(x) is the cubic equation,g(x) is the positive sloping line, and f(x) is the negative sloping line.k(x)? 2-24-46-62-24-46-68-810-10g(-6) = k(1) = f(4) =k(x) is the cubic equation,g(x) is the positive sloping line, and f(x) is the negative sloping line. 2-24-46-62-24-46-68-810-10k(0)  - g(-6) =  f(6) x k(1) = g(         ) = 3f(         ) = 5 k(x) is the cubic equation,g(x) is the positive sloping line, and f(x) is the negative sloping line. For the following questions:Name the parent function, then click on the boxes that describe the transformation fromf(x) to g(x) and fill in the proper units Shift right             unitsVertical Stretch by a factor of             Vertical Compression by a factor ofHorizontal stretch by a factor of Shift up           units Horizontal ReflectionHorizontal Compression by a factor of Vertical Reflectionf(x) = x3Shift down            units  Shift left               unitsName :g(x) = 3(x+3)3Function Shift right             unitsVertical Stretch by a factor of             Vertical Compression by a factor ofHorizontal stretch by a factor of Shift up           units Horizontal ReflectionHorizontal Compression by a factor of Vertical Reflectionf(x) = x2Shift down            units  Name :Shift left               unitsg(x) = -x2 - 3Function Shift right             unitsVertical Stretch by a factor of             Vertical Compression by a factor ofHorizontal stretch by a factor of Shift up           units Horizontal ReflectionHorizontal Compression by a factor of Vertical Reflectionf(x) = IxIShift down            units  Name :Shift left               unitsg(x) = - ½(x+2) - 3Function Shift right             unitsVertical Stretch by a factor of             Vertical Compression by a factor ofHorizontal stretch by a factor of Shift up           units Horizontal ReflectionHorizontal Compression by a factor of Vertical Reflectionf(x) = √x3Shift down            units  Shift left               unitsName :g(x) = √-3(x-1) + 13Function Not a FunctionFunction1Click and drag the name for each type of relation, then tell if it is a function or not a function by clicking the correct box4Mapping?235Not a FunctionFunctionT - Chart?-1x1201y111Not a FunctionFunctionGraph?
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