Question: Questions I need help with from my current MTH/220 Class Solve the equation using the quadratic formula. 10x = 2x + 3 The bar graph

Questions I need help with from my current MTH/220 Class

Questions I need help with from my current MTH/220 Class Solve theequation using the quadratic formula. 10x = 2x + 3 The bar

Solve the equation using the quadratic formula. 10x = 2x + 3 The bar graph shows the number of fatal vehicle crashes per 100 million mil million miles, N. for drivers of age x can be modeled by the following formula. er of fatal vehicle crashes per 100 Age of Drivers and Fatal Crashes N = 0.013x - 1.18x + 28.25 nies/100 Million Miles Age of Drivers ormula An athlete whose event is the shot put releases the shot. When the shot is released at an angle of 30, its path can be modeled by the y= - 0.01x + 0.6x +5.9 (a) in which x is the shot's horizontal distance, in feet, and y is its height, in feet. This formula is shown by one of the graphs, (a) or (b), in the figure. Use the formula to answer the questions below. Height (b) Horizontal Distance 0,160,20] by [0,20,5] Use the product rule to simplify the following expression. V245x2 Simplify using the quotient rule for square roots. Assume that x > 0. V378x6 V7x Divide and, if possible, simplify. Assume that all variables represent positive real numbers. 384x' 18x - 1 Solve the polynomial equation by factoring and then using the zero-product principle. 8x - 4= 2x3 - x2A rectangular coordinate system with coordinates in miles is placed Ay + with the origin at the center of a city. The figure to the right indicates that a university is located 2.6 miles west and 3.6 miles south of the center of the city. A seismograph on the campus shows that a small earthquake occurred. The quake's epicenter is estimated to be approximately 27 miles from the university. Write X the standard form of the equation for the set of points that could be the epicenter of the quake. The wheel in the adjacent figure has a radius of 61 feet. The clearance between the wheel and the ground is 11 feet. The rectangular coordinate system shown has its origin on the ground directly below the center of the wheel. Use the coordinate system to write the equation of the circular wheel. Lol feet Clearance origin I'll feet ground

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