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Consider a normal, everyday clock face.
If the MINUTE hand is on 2, and the hour hand and minute hand make an acute angle, what time could it be?
If the MINUTE hand is on 8, and the hour hand and minute hand make an obtuse angle, what time could it be?
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What is the red area?
The two vertices of the square are the centers of two tangent and congruent circles. If the length of a side is \( 8\sqrt{2} \), what is the area of the red part peeping out?
Here is another question: Does it matter if the circles are congruent, as long as they're tangent and the centers are at the vertices of the square?
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What percent is orange? Green?
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W
The Salinon was first introduced in the Book of Lemmas, a work attributed to Archimedes
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What is the area of the whole hexagonal shape?
Can your students generalize this result?
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Last question with this visual:
How could you draw the inscribed semicircle (area = \( \pi \)) so that the rectangle is of maximum size?
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This problem was posed on Twitter the other day.
A semicircle is inscribed in a rectangle. If the area of the semicircle is pi, what's the area of the rectangle?
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This problem was posed on Twitter the other day.
A semicircle is inscribed in a rectangle. If the area of the semicircle is pi, what's the area of the rectangle?
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What combinations of addition or subtraction of figures could you use to find the area of the white?
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Two 3-4-5 triangles sit on straight line AB, as do 2 points that form a regular hexagon. What is the area of the pink shaded region?