in a right angled triangle abc b=90 degree c=30 degree. If ac=10cm find the length of ab and bc
Answers
Answer:
For any triangle, The sum of all three angles is 180 degree. In this example, A = 90 degree and B = 30 degree. So, C= 180 - 90 -30 = 60 degree.
AB is the opposite side for the angle C and AC is the opposite side for the angle B.
Sin 30 = AC / BC as BC is the opposite for the angle 90 degree and it is hypotenuse.
AC => BC * sin 30 => 8 * 1/2 = 4 CM
Sin 60 = AB / BC as BC is the opposite for the angle 90 degree and it is hypotenuse.
AB => BC * sin 60 => 8 * 1.732 / 2 => 6.928 cm
This is ur answer mate
Hope this helps
Given : In a triangle ABC, B=90° and C=30°
AC = 10 cm
To Find : Length of AB and BC
Solution:
triangle ABC, ∠B=90°
=> AB and BC are perpendicular sides
and AC is hypotenuse
Sin ∠C = AB / AC
=> Sin 30° = AB / AC
=> 1 / 2 = AB / 10
=> AB = 5 cm
AB² + BC² = AC²
=> 5² + BC² = 10²
=> BC = 5√3
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