In triangle ABC, angle C is 90, BC = 2, sinA = 0.4. Find AB.
March 5, 2021 | education
| From the condition of the problem, we know that the angle C is 90 degrees, that is, we have a right-angled triangle.
Knowing the length of one of the legs of a right-angled triangle and the value of the sine of the opposite angle, we can find the length of the hypothesis. There is a formula for this:
c = a / sinA
Where c is the hypotenuse of a right-angled triangle, in our case c = AB
a – leg, in our case a = BC = 2
sinA = 0.4
Substitute the existing values and get:
AB = c = a / sinA = 2 / 0.4 = 0.8
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