Chapter 10: Problem 77
Solve the equation. \(\left|x+\frac{3}{4}\right|=\frac{9}{4}\)
Chapter 10: Problem 77
Solve the equation. \(\left|x+\frac{3}{4}\right|=\frac{9}{4}\)
All the tools & learning materials you need for study success - in one app.
Get started for freeUse a is calculator to evaluate the expression. Round the result to two decimal places when appropriate. $$(1.1 \cdot 3.3)^{3}$$
Factor the expression. Tell which special product factoring pattern you used. $$4 b^{2}-40 b+100$$
In Exercises \(64-66,\) use the vertical motion model \(\boldsymbol{h}=-\mathbf{1 6 t}^{2}+\boldsymbol{v t}+\boldsymbol{s},\) where \(\boldsymbol{h}\) is the height (in feet), \(t\) is the time in motion (in seconds), \(v\) is the initial velocity (in feet per second), and \(s\) is the initial height (in feet). Solve by factoring. T-SHIRT CANNON At a basketball game, T-shirts are rolled-up into a ball and shot from a "T-shirt cannon" into the crowd. The T-shirts are released from a height of 6 feet with an initial upward velocity of 44 feet per second. If you catch a T-shirt at your seat 30 feet above the court, how long was it in the air before you caught it? Is your answer reasonable?
Use factoring to solve the equation. Use a graphing calculator to check your solution if you wish. $$90 x^{2}-120 x+40=0$$
The population \(P\) of Alabama (in thousands) for 1995 projected through 2025 can be modeled by \(P=4227(1.0104)^{t},\) where \(t\) is the number of years since \(1995 .\) Find the ratio of the population in 2025 to the population in \(2000 .\) Compare this ratio with the ratio of the population in 2000 to the population in $1995
What do you think about this solution?
We value your feedback to improve our textbook solutions.