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Here is one way to find \(2,\!105 \div 5\) using partial quotients. Show a different way of using partial quotients to divide 2,105 by 5.
Andre and Jada both found \(657 \div 3\) by using partial quotients, but they did the calculations differently, as shown here.
Which might be a better way to find the value of \(1,\!150 \div 46\): drawing base-ten diagrams or using partial quotients? Explain your reasoning.
Here is an incomplete calculation of \(534\div 6\).
Write the missing numbers (marked with “?”) that would make the calculation complete.
Use partial quotients to find \(1,\!032 \div 43\).
Which of the polygons has the greatest area?
A rectangle that is 3.25 inches wide and 6.1 inches long.
A square with side length of 4.6 inches.
A parallelogram with a base of 5.875 inches and a height of 3.5 inches.
A triangle with a base of 7.18 inches and a height of 5.4 inches.
One micrometer is a millionth of a meter. A certain spider web is 4 micrometers thick. A fiber in a shirt is 1 hundred-thousandth of a meter thick.
Which is wider, the spider web or the fiber? Explain your reasoning.