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Q: What is the value of x in degrees?
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Can someone find value of cos20cos40cos80?

cos20 x cos40 x cos80 = 0.0300 radians = 0.125 degrees (the value for radians is given to four decimal places, the value in degrees is exact)


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Summing these you have the sum of the angles = 3x + 3x + x + x = 8x. Since any quadrilateral sums to 360, then 360 = 8x, and x = 45.


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The answer will depend on what x is!


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It is the Roman number for 10.


A side of a triangle below has been extended to form an exterior angle of 133 degrees. Find the value of x?

To find the value of x in this scenario, we need to understand that the exterior angle of a triangle is equal to the sum of the two remote interior angles. In this case, the exterior angle of 133 degrees is equal to the sum of x and the adjacent interior angle. Therefore, we can set up the equation as 133 = x + (x + 37) since the other interior angle is 37 degrees (180 degrees - x = 37 degrees). By solving for x, we find that x = 48 degrees.


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What is the value of x when in a triangle 60 degrees is opposite side x-2 cm and its other two sides are 10 cm and x cm?

From the given information the value of x works out as 16