Chapter 10: Problem 38
Use a vertical format to add or subtract. $$\left(7 x^{4}-x^{2}+3 x\right)-\left(x^{3}+6 x^{2}-2 x+9\right)$$
Chapter 10: Problem 38
Use a vertical format to add or subtract. $$\left(7 x^{4}-x^{2}+3 x\right)-\left(x^{3}+6 x^{2}-2 x+9\right)$$
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Get started for freeFactor the expression. Tell which special product factoring pattern you used. $$4 n^{2}-36$$
An object is propelled from the ground with an initial upward velocity of 224 feet per second. Will the object reach a height of 784 feet? If it does, how long will it take the object to reach that height? Solve by factoring.
Use factoring to solve the equation. Use a graphing calculator to check your solution if you wish. $$25 x^{2}-4=0$$
The safe working load \(S\) (in tons) for a wire rope is a function of \(D\), the diameter of the rope in inches. Safe working load model for wire rope: \(4 \cdot D^{2}=S\) When determining the safe working load \(S\) of a rope that is old or worn, decrease \(S\) by \(50 \% .\) Write a model for \(S\) when using an old wire rope. What diameter of old wire rope do you need to safely lift a 9 -ton load?
Use the following information about hang time, the length of time a basketball player is in the air after jumping. The maximum height \(h\) jumped (in feet) is a function of \(t,\) where \(t\) is the hang time (in seconds). Hang time model: \(h=4 t^{2}\) If a professional player jumps 4 feet into the air, what is the hang time?
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