Use limit methods to determine which of the two given functions grows faster or state that they have comparable growth rates. x82; 1.00006x
A. Comparable rates
B. x82
C. 1.00006x
Answer: C
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State the instructions of the function in words.f(t) = 
A. Multiply the independent variable by 2 and then subtract 8. Square this difference. Add 2 to the independent variable. Divide the first result by the second result. B. Multiply the independent variable by 2 and square the product. Then subtract 8 from the square. Add 2 to the independent variable. Divide the first result by the second result. C. Square the independent variable. Multiply the square by 2 and then subtract 8 from the result. Add 2 to the independent variable. Divide the first result by the second result. D. Subtract 8 from 2 and multiply this difference by the square of the independent variable. Add 2 to the independent variable. Divide the first result by the second result.
Factor by grouping.20x6 + 7x3 - 6
A. 20(x3 - 2)(x3 + 3) B. (4x3 + 1)(5x3 - 6) C. (5x3 + 2)(4x3 - 3) D. (4x3 + 3)(5x3 - 2)
Divide.
A. 3.75 B. 2.75 C. 0.364 D. 2
Solve the problem.The value, v, in hundreds of dollars, of Juan's television is approximated by 
where t is the number of years since he first bought the television. Graph the equation and use the graph to estimate the value of the television 6 years after it was purchased.
A. $780 B. $600 C. $1200 D. $300