AASA 7th Math 7.EE (PRACTICE)

Some expressions are shown. All variables are positive, non-zero integers. Determine whether the value of each expression is positive or negative.

−x ÷ −y is ​ (a)  

−x ÷ −(−y) is ​ (b)   ​

(−x)(−y)(−z) is ​ (c)  

(−w)(x)(−y)(z) is ​ (d)  

• positive +
• negative -

Tags

7.EE

Tags

7.EE

Mathematical Equivalence

ON

Answer explanation

1) Add the fractions = how many cans are eaten per day.

2) Convert the fraction to a decimal.

3) multiply that number by 60 (# of days supply)

4) That gives you the number of cans you need.

5) multiply that by the cost of each can.

6) divide by 2 because its BOGO free,

Tags

7.EE

Two gyms offer different membership plans. The tables show the total costs of the plans at Gym A and Gym B for different numbers of months.

Which one is proportional and which one is not proportional?

a

b

Proportional

Not Proportional

Tags

7.EE

Two gyms offer different membership plans. The tables show the total costs of the plans at Gym A and Gym B for different numbers of months.

What amount represents the constant of proportionality for the plan that shows a proportional relationship?

Mathematical Equivalence

ON

Answer explanation

In the proportional table, the membership costs $30 per month regardless of how many months. Since the constant of proportionality can be a unit rate, 30 is the constant of proportionality for this one.

Tags

7.EE

A clothing store is having a sale. All items are on sale for 35% off the original price. Create an equation in terms of p, the original price of an item, to show the sale price of the item before any sales tax.

Choose the equation that best represents the situation.

• .35p + .65p = p

• p - .35p = .65p

• p - .65p = .35p

• .65p - .35p = p

Answer explanation

1) The original price is p

2) p is 35% off, which means we need to TAKE AWAY 35% from p.

3) Convert 35% into a decimal

4) 35% = .35

5) p - .35p = ?

6) 1 - .35 = .65

7) p - .35p = .65p

Tags

7.EE

Mathematical Equivalence

ON

Tags

7.EE

Tags

7.EE

Sofia sets up a lemonade stand. She spends $8.00 on supplies and charges $0.50 per cup of lemonade she sells. Which inequality represents the number of cups of lemonade, c, that Sofia needs to sell in order to earn more than $25.00 profit? 

0.5c ​ ​ (a)   8 ​ (b)   25

• -
• >
• +
• ÷
• x
• <

Tags

7.EE

• $12,600

• $13,800

• $18,900

• $20,700

Tags

CCSS.6.EE.B.6

CCSS.6.EE.B.7

CCSS.6.NS.A.1

CCSS.6.NS.B.3