Math

AlgebraQ&A LibraryThe functions f(x)=0.0875x-1.3x + 61.7 and g(x)=0.0875x +1.9x +11.1 model a car's stopping distance, f(x) or g(x), in feet, 800 1200- 1000- pavement. The graphs of these functions are shown for {xx2 30) to the right. Use this information to complete parts (a) through 600- traveling x miles per hour. Function f models stopping distance on dry pavement and function g models stopping distance on wet (d) below. 400- (b) 200- 0- 30 40 50 60 70 80 90 100 a. Use the given functions to find the stopping distance on dry pavement and the stopping distance on wet pavement for a car traveling 35 miles per hour feet The stopping distance on dry pavement is (Round to the nearest whole number as needed) feet The stopping distance on wet pavement is (Round to the nearest whole number as needed.) b. Based on your answers to part (a), which rectangular coordinate graph shows stopping distances on dry pavement and which shows stopping distances on wet pavement? Click to select your answer(s) W X to search hp PACK ARD ho 12 ins prt sc delete home $ 4 & 7 6 5 O num lock backspace } R T U O ho G K L enter B pause shift alt ctrl 86 LLQuestion

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