QUESTION IMAGE
Question
multiplying and dividing integers
compute.
- $-5 \times 7$
- $18 \div (-6)$
- $14 \times (-2)$
- $-5 \times (-11)$
- $\frac{-15}{3}$
- $7(-4)$
- $-42 \div (-3)$
- $\frac{36}{-12}$
- $40 \div (-5)$
- $-9(8)$
- $(-8)(-3)$
- $\frac{-24}{-3}$
- $-30 \times (-4)$
- $-48 \div 16$
- $15(-4)$
- $24 \div (-8)$
- $-90 \div (-5)$
- $\frac{-40}{-20}$
- $-12 \times -3$
- $(-9)(5)$
- $14 \times -7$
- $-5(-12)$
- $\frac{-64}{16}$
- $\frac{64}{-16}$
- $15 \times (-5)$
- $(-3)(-12)$
- $\frac{-18}{-9}$
- $12(-4)$
- $(-5) \times (-13)$
- $-65 \div 5$
Step1: Solve \(-5 \times 7\)
When multiplying a negative number and a positive number, the result is negative. Multiply the absolute values: \(5 \times 7 = 35\), so \(-5 \times 7 = -35\).
Step2: Solve \(18 \div (-6)\)
When dividing a positive number by a negative number, the result is negative. Divide the absolute values: \(18 \div 6 = 3\), so \(18 \div (-6) = -3\).
Step3: Solve \(14 \times (-2)\)
Multiplying a positive and a negative number gives a negative result. \(14 \times 2 = 28\), so \(14 \times (-2) = -28\).
Step4: Solve \(-5 \times (-11)\)
Multiplying two negative numbers gives a positive result. \(5 \times 11 = 55\), so \(-5 \times (-11) = 55\).
Step5: Solve \(\frac{-15}{3}\)
Dividing a negative number by a positive number gives a negative result. \(15 \div 3 = 5\), so \(\frac{-15}{3} = -5\).
Step6: Solve \(7(-4)\) (which is \(7 \times (-4)\))
Multiplying positive and negative gives negative. \(7 \times 4 = 28\), so \(7(-4) = -28\).
Step7: Solve \(-42 \div (-3)\)
Dividing two negative numbers gives positive. \(42 \div 3 = 14\), so \(-42 \div (-3) = 14\).
Step8: Solve \(\frac{36}{-12}\)
Dividing positive by negative gives negative. \(36 \div 12 = 3\), so \(\frac{36}{-12} = -3\).
Step9: Solve \(40 \div (-5)\)
Dividing positive by negative gives negative. \(40 \div 5 = 8\), so \(40 \div (-5) = -8\).
Step10: Solve \(-9(8)\) (which is \(-9 \times 8\))
Multiplying negative and positive gives negative. \(9 \times 8 = 72\), so \(-9(8) = -72\).
Step11: Solve \((-8)(-3)\)
Multiplying two negatives gives positive. \(8 \times 3 = 24\), so \((-8)(-3) = 24\).
Step12: Solve \(\frac{-24}{-3}\)
Dividing two negatives gives positive. \(24 \div 3 = 8\), so \(\frac{-24}{-3} = 8\).
Step13: Solve \(-30 \times (-4)\)
Multiplying two negatives gives positive. \(30 \times 4 = 120\), so \(-30 \times (-4) = 120\).
Step14: Solve \(-48 \div 16\)
Dividing negative by positive gives negative. \(48 \div 16 = 3\), so \(-48 \div 16 = -3\).
Step15: Solve \(15(-4)\) (which is \(15 \times (-4)\))
Multiplying positive and negative gives negative. \(15 \times 4 = 60\), so \(15(-4) = -60\).
Step16: Solve \(24 \div (-8)\)
Dividing positive by negative gives negative. \(24 \div 8 = 3\), so \(24 \div (-8) = -3\).
Step17: Solve \(-90 \div (-5)\)
Dividing two negatives gives positive. \(90 \div 5 = 18\), so \(-90 \div (-5) = 18\).
Step18: Solve \(\frac{-40}{-20}\)
Dividing two negatives gives positive. \(40 \div 20 = 2\), so \(\frac{-40}{-20} = 2\).
Step19: Solve \(-12 \times -3\)
Multiplying two negatives gives positive. \(12 \times 3 = 36\), so \(-12 \times -3 = 36\).
Step20: Solve \((-9)(5)\)
Multiplying negative and positive gives negative. \(9 \times 5 = 45\), so \((-9)(5) = -45\).
Step21: Solve \(14 \times -7\)
Multiplying positive and negative gives negative. \(14 \times 7 = 98\), so \(14 \times -7 = -98\).
Step22: Solve \(-5(-12)\)
Multiplying two negatives gives positive. \(5 \times 12 = 60\), so \(-5(-12) = 60\).
Step23: Solve \(\frac{-64}{16}\)
Dividing negative by positive gives negative. \(64 \div 16 = 4\), so \(\frac{-64}{16} = -4\).
Step24: Solve \(\frac{64}{-16}\)
Dividing positive by negative gives negative. \(64 \div 16 = 4\), so \(\frac{64}{-16} = -4\).
Step25: Solve \(15 \times (-5)\)
Multiplying positive and negative gives negative. \(15 \times 5 = 75\), so \(15 \times (-5) = -75\).
Step26: Solve \((-3)(-12)\)
Multiplying two negatives gives positive. \(3 \times 12 = 36\), so \((-3)(-12) = 36\).
Step27: Solve \(\frac{-18}{-9}\)
Dividing two negatives gives positive. \…
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