Chapter 9: Problem 37
Simplify the variable expression. $$-(-5)(y)(-y)$$
Chapter 9: Problem 37
Simplify the variable expression. $$-(-5)(y)(-y)$$
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Get started for freeSolve the equation or write no solution. Write the solutions as integers if possible. Otherwise write them as radical expressions. $$x^{2}=16$$
In parts (a)-(d), a batter hits a pitched baseball when it is 3 feet off the ground. After it is hit, the height \(h\) (in feet) of the ball at time \(t\) (in seconds) is modeled by$$h=-16 t^{2}+80 t+3$$where \(t\) is the time (inseconds). a.Find the time when the ball hits the ground in the outfield. b.Write a quadratic equation that you can use to find the time when the baseball is at its maximum height of 103 feet. Solve the quadratic equation. c.Use a graphing calculator to graph the function. Use the zoom feature to approximate the time when the baseball is at its maximum height. Compare your results with those you obtained in part (b). d.What factors change the path of a baseball? What factors would contribute to hitting a home run?
Solve the inequality and graph the solution. |2 x+9| \leq 15
Use a calculator to evaluate the expression. Round the results to the nearest hundredth. $$\frac{5 \pm 6 \sqrt{3}}{3}$$
Sketch the graph of the function. Label the vertex. y=4 x^{2}-\frac{1}{4} x+4
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