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When the table here is complete, it shows five transactions and the resulting account balance in a bank account. Fill in the missing numbers.
| transaction amount | account balance | |
|---|---|---|
| transaction 1 | 200 | 200 |
| transaction 2 | -147 | 53 |
| transaction 3 | 90 | |
| transaction 4 | -229 | |
| transaction 5 | 0 |
Clare has \$54 in her bank account. A store credits her account with a \$10 refund. How much does she now have in the bank?
Mai’s bank account is overdrawn by \$60, which means her balance is -\$60. She gets \$85 for her birthday and deposits it into her account. How much does she now have in the bank?
Tyler is overdrawn at the bank by \$180. He gets \$70 for his birthday and deposits it. What is his account balance now?
Last week, it rained \(g\) inches. This week, the amount of rain decreased by 5%. Which expressions represent the amount of rain that fell this week? Select all that apply.
\(g - 0.05\)
\(g - 0.05g\)
\(0.95g\)
Decide whether or not each equation represents a proportional relationship.
Volume measured in cups (\(c\)) vs. the same volume measured in ounces (\(z\)): \(c = \frac18 z\)
Area of a square (\(A\)) vs. the side length of the square (\(s\)): \(A = s^2\)
Perimeter of an equilateral triangle (\(P\)) vs. the side length of the triangle (\(s\)): \(3s = P\)
Length (\(L\)) vs. width (\(w\)) for a rectangle whose area is 60 square units: \(L = \frac{60}{w}\)
Add.
In each diagram, \(x\) represents a different value. For each diagram,
What is something that could be true about the value of \(x\)?
\(0.05g\)
\((1-0.05)g\)