Refer to the figures find the length of the specified segment
Answers
using right angle triangle altitude on hypotenuse theorem we get,
11) a
→ a² = 16 * 4 { since a is perpendicular to hypotenuse so, using altitude on hypotenuse theorem. }
→ a = √(64)
→ a = 8 .
12) b
→ b² = 4 * (4 + 16)
→ b² = 4 * 20
→ b² = 80
→ b = √80
→ b = 4√5
13) c
→ c² = 16 * (16 + 4)
→ c² = 16 * 20
→ c² = 320
→ c = √320
→ c = 8√5
14) r
→ 6² = 4 * r
→ r = 36/4
→ r = 9 .
15) s
→ s² = 9 * (9 + 4)
→ s² = 9 * 13
→ s = √(9 * 13)
→ s = 3√13 .
16) t
→ t² = 4 * (4 + 9)
→ t² = 4 * 13
→ t = √(4 * 13)
→ t = 2√13 .
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