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I'm having trouble understanding this problem 38 from test 2 in math destroyer 2010:
Find the area of the isosceles triangle below if the two equal sides are of length 10 and meet at an angle 40.
The picture shows an isosceles triangle with a ten on each vertical slant length and a 40 degree symbol at the top of the vertex.
The answer is 100sin(20)cos(20). I don't understand how to get the sin 20 and cos 20 part. I understand that by drawing a perpendicular line down the middle you can make two right triangles each with an angle of 20 and a hypotenuse of 10. The answer says two identical right triangles are formed each of whose base and height is 10sin(20) and 10cos(20), respectively.
Does anyone know how they get this?
Thanks
Find the area of the isosceles triangle below if the two equal sides are of length 10 and meet at an angle 40.
The picture shows an isosceles triangle with a ten on each vertical slant length and a 40 degree symbol at the top of the vertex.
The answer is 100sin(20)cos(20). I don't understand how to get the sin 20 and cos 20 part. I understand that by drawing a perpendicular line down the middle you can make two right triangles each with an angle of 20 and a hypotenuse of 10. The answer says two identical right triangles are formed each of whose base and height is 10sin(20) and 10cos(20), respectively.
Does anyone know how they get this?
Thanks
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