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Each year a growing tree adds a new ring to its cross section. Some years the ring is thicker than others. Why do you suppose this happens? Suppose the average thickness of growth rings in the Flintstones National Forest is $0.5 \mathrm{cm} .$ About how old is "Old Fred," a famous tree in the forest, if its circumference measures $766 \mathrm{cm} ?$ (IMAGE CAN'T COPY)

          Each year a growing tree adds a new ring to its cross section. Some years the ring is thicker than others. Why do you suppose this happens? Suppose the average thickness of growth rings in the Flintstones National Forest is $0.5 \mathrm{cm} .$ About how old is "Old Fred," a famous tree in the forest, if its circumference measures $766 \mathrm{cm} ?$
(IMAGE CAN'T COPY)
        
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Geometry A Common Core Curriculum
Geometry A Common Core Curriculum
Ron Larson, Laurie Boswell 1st Edition
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Each year a growing tree adds a new ring to its cross section. Some years the ring is thicker than others. Why do you suppose this happens? Suppose the average thickness of growth rings in the Flintstones National Forest is $0.5 mathrm{cm} .$ About how old is "Old Fred," a famous tree in the forest, if its circumference measures $766 mathrm{cm} ?$
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Transcript

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00:01 So we have the tree old thread here, and we're told that on average, each ring that gets added is approximately half a centimeter in thickness.
00:10 If we go ahead and measure this particular tree's circumference, we're told the circumference is 766 centimeters...
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