Answer:
a) 53.35
b) 65.15
Explanation:
Given triangle ABC.
Angle A = 62°(to the nearest degree)
Angle B = 53.4°(to tge the nearest tenth of a degree)
Since angle A is corrected to the nearest degree, let's assume original figure of angle A is between the range of 61.5 to 62.4
Thus, 61.5 ≤ 62.4
Similarly, angle B is corrected to the nearest tenth of a degree, let's assume original figure of angle B was between the range of 53.35 to 53.44
Thus, 53.35 ≤ 53.44
a) The lower bound for angle B = 53.35
b) To calculate the upper bound for angle C, let's add the lower bound figures of the range of angle A and B, then subtract from 180°.
180 - (61.5 + 53.35) = 65.15
The upper bound for Angle C is 65.15