Write an equation that represents the hanger below.
4x = 8
Draw a tape diagram to show:
x + 10 = 12
Then, find the solution.
x = 2
Write an algebraic expression to represent the the total cost.
b + 2
Give an example of two equivalent algebraic expressions!
x + x + 1 + 1 + 1 + 1
Write an equation that represents the tape diagram.
y + 3 = 21
Use any strategy to solve. Then, check your work.
x = 12
Each gatorade costs $1.25.
Write an algebraic expression to find the cost for any number of gatorades, g.
1.25g
Are the two expression equivalent or not equivalent? Explain or show how you know.
3x + 9
3 (x + 3)
Yes the two expressions are equivalent. I know this because 3 groups of x + 3 is like x + 3 + x + 3 + x + 3 = 3x + 9.
Write an equation that represents the tape diagram.
4x = 12
Use inverse operations to solve. Then check, your work.
x = 4.4
Write an algebraic expression to find the cost of any number of pizza slices, p.
1.25p
Write 2 equivalent algebraic expressions to represent the picture below.
4x + 4
4 (x + 1)
Gabe has $35 to spend on rides at an amusement park. Each ride pass costs $5.
He can go on x rides.
Part A: Write an algebraic equation to represent the story.
Part B: Find a solution and explain what the solution means.
He can go on 7 rides.
Show your work with inverse operations. Then, check your work.
x = 5 1/4
Mrs. Murphy pays her daughter’s babysitter $25 per hour. She also give the babysitter a $15 tip at the end of the night.
Part A: Write an algebraic expression to find the cost of the babysitter for any number of hours, h.
Part B: How much money will the babysitter make in 3 hours?
25h + 15
She will make $90.
Write 3 equivalent algebraic expressions to represent the picture.
3 (x + 1)
3x + 3
x + x + x + 3
Part A: Write an equation to find the number of slices, s, she needs to sell.
Part A: Solve the equation to find the number of slices needed she needs to sell to earn $100.
1.25s=100
She needs to sell 80 slices of pizza.
D and E
What is the difference between a coefficient and a constant?
Give a real-life example of each.
A coeffficient happens repeatedly.
A constant happens one time.
A coefficient is paying a gym $75 per month. A joining fee of $100 is a constant.
Everything but n + 3!