12. In the figure, ABC is a right-angled triangle. Find
(i) the area of AABC
(ii) the length of AC
(iii) the length of BD correct to two places of decimal.
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Answered by
68
Step-by-step explanation:
(i) |∆ABC| = [1/2 × AB × BC] sq.cm
= [1/2 × 9 × 40] sq.cm
= 180 sq.cm
(ii) AC = √(9² + 40²) cm
= √(81 + 1600) cm
= √1681 cm
= 41 cm
(iii) [1/2 × AB × BC] = [1/2 × AC × BD]
or, AB × BC = AC × BD
or, 9 × 40 = 41 × BD
so,
BD = 360/41 cm
= 8.7804878048......... cm
≈ 8.78 cm
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Answered by
2
Step-by-step explanation:
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