AnswersGeometry Concepts and ConnectionsSolving for Side Lengths of Right Triangles

Solving for Side Lengths of Right Triangles — Quiz Answers

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1
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Which equation can be used to solve for c ? Expand Image

A
c is equal to 5 times cosine times open paren 35 degrees close paren
B
c is equal to the fraction with numerator 5 and denominator mathrm sine open paren 35 raised to the mathrm o power close paren
C
c is equal to 5 times sine times open paren 35 degrees close paren
D
c is equal to the fraction with numerator 5 and denominator mathrm cosine open paren 35 raised to the mathrm o power close paren
4

Which equation can be solved to find one of the missing side lengths in the triangle? Expand Image

A
cosine of open paren 60 degrees close paren is equal to A over 12
B
cosine of open paren 60 degrees close paren is equal to 12 over A
C
cosine of open paren 60 degrees close paren is equal to b over A
D
cosine of open paren 60 degrees close paren is equal to 12 over b
5

Which equation can be used to solve for b ? Expand Image

A
b is equal to the fraction with numerator 8 and denominator mathrm tangent open paren 30 raised to the mathrm o power close paren
B
b is equal to 8 times tangent times open paren 30 degrees close paren
C
b is equal to 8 times sine times open paren 30 degrees close paren
D
b is equal to the fraction with numerator 8 and denominator mathrm sine open paren 30 raised to the mathrm o power close paren
8

Which equation can be used to solve for b ? Expand Image

A
tangent of open paren 30 degrees close paren is equal to 5 over b
B
tangent of open paren 30 degrees close paren is equal to b over 10
C
tangent of open paren 30 degrees close paren is equal to 10 over b
D
tangent of open paren 30 degrees close paren is equal to b over 5
9

Which relationship in the triangle must be true? Expand Image

A
cosine of cap b is equal to cosine of cap A
B
cosine of cap b is equal to sine of open paren 180 minus cap b close paren
C
sine of cap b is equal to cosine of open paren 90 minus cap b close paren
D
sine of cap b is equal to sine of cap A

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