Solve: 3(x-3) = 17. Round to the nearest thousandth.
5.579
Solve: log(3 + x) - log(x - 4) = log(2)
11
Using 2e0.09t = y, where y is people in millions and x is the number of years, how large will the population be in 6 months?
Y = 2e0.09(1/2)
Using the expression 60,000e0.0225t = y, identify the principal amount.
$60,000
Solve: 2(x-1) = 19. Round to the nearest thousandth.
5.248
Solve: log(3 + x) - log(x - 5) = log(3)
9
Using 2e0.09t = y, where y is people in millions and x is the number of years, when will the population reach 5 million?
5 = 2e0.09t
Using the expression 60,000e0.0225t = y, identify the rate, as a percent.
2.25%
Solve: 8(3-x) = 15
1.698
Solve: log4(log4x) = 1
256
Using 2e0.09t = y, where y is people in millions and x is the number of years, how large will the population be in 7 years?
2e0.09(7) = y
Using the expression 555e0.05t = y, identify the principal amount.
$555
Solve: 73x = 8(x+1). Round to the nearest thousandth.
0.553
Solve: log9(x - 7) + log9(x - 7) = 1
10
Using 2e0.09t = y, where y is people in millions and x is the number of years, how long will it take for the population to double?
4 = 2e0.09t’
Using the expression 555e0.05t = y, identify the rate, as a percent.
5%
Solve: 6(x+6) = 3x. Round to the nearest thousandth.
-15.510
Solve: log(x - 9) = 1 - log(x)
10
Using 2e0.09t = y, where y is people in millions and x is the number of years, how long will it take for the population to quadruple?
8 = 2e0.09t
Using the expression y = 77,687e0.0675t, identify the principal amount and the rate.
$77,687 and 6.75%