Post number #1014607, ID: 82feb3
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What's my alternative(s) in finding the size of a side in in similar triangle theorem with only two other side known
Post number #1014608, ID: 2d4f74
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*cosines your mouth*
Post number #1014642, ID: 77e437
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1. get a ruler 2. measure it
Post number #1014643, ID: 1f2cf8
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i think i remember learning about a pythagoras theorem in middle school i do not remember it but maybe you can try a pythagoras theorem maybe it can work for your solution
Post number #1014651, ID: 2a0f5c
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a^2 + b^2 = c^2
Post number #1014665, ID: 19b2fb
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Yeah, Pythagoras is what you want to use here. If you have trouble applying it, look up a Youtube or Khan Academy vid on it. You'll find something.
Post number #1014677, ID: b6cabd
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Where my cosinus bros at
Post number #1014683, ID: f7442a
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>>1014677 Pretty sure we'd need information on at least one angle to use trig, if I recall.
Post number #1014691, ID: 4a8cdf
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Similar triangle means all the angles are the same so the ratios are the same. What is implied therefore is that we know of another triangle with given side lengths we can compare, or given angles we can use trig with.
Post number #1014837, ID: b6cabd
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>>1014683 Well yes, but since OP never stated(or understood) if it was a right triangle or not then conisus theorem might be the solution.
Post number #1015017, ID: 8f4fdf
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This is sort of solved k tx
Total number of posts: 11,
last modified on:
Sun Jan 1 00:00:00 1717295792
| What's my alternative(s) in finding the size of a side in in similar triangle theorem with only two other side known