7.77
2007-06-09 14:38:14
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answer #1
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answered by Anonymous
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The hypotenuse in a 45-45-90 triangle is the side (they are the same) * sqrt(2).
Thus, if the hypotenuse is 11, the side must be 11 / sqrt(2) or 11 * sqrt(2) / 2
2007-06-09 14:40:13
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answer #2
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answered by MathProf 4
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a^2+b^2=c^2 Pythagorean theorem now, because you realize that the triangle is a 40 5-40 5-ninety, the legs could have equivalent lengths 8^2+8^2=128 c^2=128, so the dimensions of the hypotenuse is the sq. root of 128
2016-11-27 21:30:07
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answer #3
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answered by waltman 3
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the ratio between the legs of a 45-45-90 triangle and its hypothenuse is 1:sqrt(2). If the hyp is 11 then the leg can be found using the ratio:
1/ sqrt(2) = leg/ 11
leg = 11/sqrt(2) = 11/1.414 = 7.779
2007-06-09 14:47:40
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answer #4
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answered by ignoramus_the_great 7
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You should use a model triangle for this. Use your ratios; you know that the legs in the model triangle are 1 and the hypothenuse is square root of 2. If the hypothenuse of this triangle is 11, you'd set up this ratio, and solve for x
11/(square root of 2) = x/1
2007-06-09 14:40:50
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answer #5
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answered by jlange 2
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sin 45° = y / 11
y = 11.sin 45°
y = 7.78 (to 2 dec. places)
2007-06-10 03:35:36
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answer #6
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answered by Como 7
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11 = x sqrt(2)
x =11/sqrt(2)
x = 7.78
2007-06-09 14:40:13
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answer #7
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answered by 7
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x sq rt 2 = 11
x = 11 / sq rt 2 = 7.78
2007-06-09 14:39:25
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answer #8
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answered by richardwptljc 6
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cos45 = x/11
x = 11cos45
x = 7.78 (to 2 decimal places)
2007-06-09 15:02:31
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answer #9
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answered by Kemmy 6
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a^2+b^2=c^2
a=b
2a^2=c^2
2a^2=121
a^2=60.5
a=sqrt 60.5 = 7.78
2007-06-09 14:39:11
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answer #10
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answered by Master Maverick 6
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a^2+b^2=c^2
where a=b and c=11
2a^2=121
a^2=60.5
a=b=sqrt 60.5
2007-06-09 14:43:45
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answer #11
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answered by gordonmorrison 6
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