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5) Cut out a rectangle. Then cut it in half along a straight diagonal line from opposite corners. Explain why the area of a triangle is only 1/2 times the base times height. |
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6) Using this triangle and rectangle with the same base and height, explain why the area of the triangle is only 1/2 as much as the rectangle’s area.
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13) Click here to print and cut out the parallelogram shown below. Cut the parallelogram along the dotted line and rearrange the two pieces so that they form a rectangle. Notice that the area remains the same; thus, the area of a parallelogram can be figured by using the formula for the area of a rectangle, Area = base times height (or Area = length times width). Why must you use the HEIGHT of the parallelogram, NOT the length of the slanted side of the parallelogram, to determine its area? (Hint: Measure both the height of the parallelogram and the length of the slanted side of the parallelogram, and then compare the measurements.)
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16) What metric prefix means 1/10? |
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17) Which metric unit is a little more than half a mile? |
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18) Which metric unit is used to measure lightweight substances like powdered medicine? |
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22) Find the perimeter of the following shape and label correctly. Name the shape.
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25) The length of Josh’s walking pace is 1.5 feet. With that pace length, how many paces does he walk per mile? (Remember one mile = 5,280 feet.) |
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26) If you were directed by your school to complete Offline Activities for this course, please enter the information on the Log Entry form. |
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