Solve for x
`2x+3=7`
`x=2`
Provide an example of a RATIONAL number
ANSWERS VARY
Simplify the following:
`(6a+1)+(-a-4)`
`5a-3`
Consider the function for the investment in a savings account. What does 15000 mean in this situation?
`f(x)=15000(1.08)^t`
The initial value
Find the mean of the data set
(2, 5, 8, 10, 2, 1, 18)
6.57
Simplify the expression
`6x + 3(2x-1)`
12x-1
Provide an example of a IRRATIONAL number
ANSWERS VARY
Simplify the following:
`(1+2x^2-x)-(4x^2-5+2x)`
`(-2x^2-3x+6)`
Consider the function for the investment in a savings account. What is the rate of decrease on the function?
`f(x)=15000(0.98)^t`
0.02 or 2%
Find the median of the data set
(2, 5, 8, 10, 2, 1, 18)
5
Write the following as an algebraic expression:
The sum of a number and 5 is 10
x + 5 = 10
Always, sometimes or never true:
The sum of a rational number and a rational number is RATIONAL
Always True
Simplify the following:
`(x+2)^2`
`x^2+4x+4`
Consider the function for the investment in a savings account. How much money would be in the account after 15 years?
`f(x)=15000(1.08)^t`
$47,582.54
Find the IQR of the data set
(2, 5, 8, 10, 2, 1, 18)
8
Evaluate g(2) for the function below:
`g(x)= 5x-1`
g(2)=9
Always, sometimes or never true:
The product of a rational number and a irrational number is IRRATIONAL
Sometimes True
Simplify the following:
`(x+4)(x-3)`
`x^2+1x-12`
Alex opened an account with $575 that appreciates at a rate of 5% yearly. Write an equation that he could use to predict the amount of money that would be in his account.
`f(x)=575(1.05)^t`
Give an example of a correlation coefficient that would be MODERATE and NEGATIVE
Answers Vary (Between -0.7 and -0.5)
How many solutions does the equation below have?
`5x -4 =10x + 3`
One Solution
Would the following be rational or irrational?
`sqrt(3)*sqrt(3)`
Rational
Simplify the following:
`(2x-6)(3x+2)`
`6x^2-14x-12`
Alex opened an account with $588 that depreciates at a rate of 7.5% yearly. Write an equation that he could use to predict the amount of money that would be in his account.
`f(x)=588(0.925)^t`
Find the range of the data set
(2, 5, 8, 10, 2, 1, 18)
17