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f1. A sum or difference of two State the Local Max and Local Min. Justify your answer with reference to the functions with at least

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\f1. A sum or difference of two State the Local Max and Local Min. Justify your answer with reference to the functions with at least one graph of this function and the sign of IROC(instant rate of change). Provide a max or min sketch of your function. Sketch/Cropped Photo: (Orange) f(x) = = (3" + cosx) + 1.5 Function from your design 50 -40 30 -20 -10 Disregard desmos restrictions. Set sliders to 0 or 1 if needed 2. A product of two functions Determine the x intercepts and y intercept. Justify your answer with calculations with at least one x intercept and show algebraic steps to determine the x intercepts and the y intercept. E(x) = (ax) (log (2x)) Function from your design Disregard desmos restrictions. Set sliders to 0 or 1 if needed Very Important Note: f(x) = sin x * log x - 4 cannot be used in this summary table as it is not a product. f(x) = sin x * log x can be used in the summary table3. A quotient of two functions State the Domain, Range and vertical or horizontal Asymptotes. Justify your answer with reference to your equation and graph. Provide a sketch of your h(x)= Log(-2x) function. (x-130) Function from your design Sketch/Cropped Photo: (Green) Disregard desmos restrictions. Set sliders to 0 or 1 if needed Very Important Note: f(x) = sinx + 5 cannot be used in this summary table as it is not a quotient. f(x) = 24x can sinx be used in the summary table4. A composite function Determine the Instantaneous Rate of Change at x=A Choose a value for A in the domain of your function and show full calculations. Is :-2.4) 60sin( 18000 ) + 17 the function increasing at that point? How do you know?. Function from your design No marks are given if your solution includes: e or In, differentiation, integration. Disregard desmos restrictions. Set sliders to 0 or 1 if needed

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