Lesson 16

Find the quotients:

1. \(24 \div \text-6\)
2. \(\text-15 \div 0.3\)
3. \(\text-4 \div \text-20\)

Find the quotients.

1. \(\frac25 \div \frac34\)
2. \(\frac94 \div \frac {\text{-}3}{4}\)
3. \(\frac {\text{-}5}{7} \div \frac {\text{-}1}{3}\)
4. \(\frac {\text{-}5}{3} \div \frac16\)

Is the solution positive or negative?

1. \(2\boldcdot x=6\)
2. \(\text-2\boldcdot x=6.1\)
3. \(2.9 \boldcdot x = \text-6.04\)
4. \(\text-2.473\boldcdot x = \text-6.859\)

Find the solution mentally.

1. \(3 \boldcdot \text-4 = a\)
2. \(b \boldcdot (\text-3) = \text-12\)
3. \(\text- 12 \boldcdot c = 12\)
4. \(d \boldcdot 24 = \text-12\)

Find the products.

1. \((100) \boldcdot (\text-0.09)\)
2. \((\text-7) \boldcdot (\text- 1.1)\)
3. \((\text-7.3) \boldcdot (5)\)
4. \((\text-0.2)  \boldcdot (\text-0.3)\)

Which graphs could not represent a proportional relationship? Explain how you decided.