In ∆Abc right angled at B, AB=24cm, BC= 7m determine
(1) Sin A , cos A
(2) sin C , cos C
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Solution
In Δ ABC, right-angled at B
using Pythagoras theorem
we have
AC² = AB² +BC²
AC² = 24² + 7²
AC²576 + 49
AC²= 625
AC = √625
AC = 25
Now
In a right angle triangle ABC where B=90°
(i) Sin A = BC/AC = 7/25
CosA = AB/AC = 24/25
(ii) Sin C = AB/AC = 24/25
Cos C = BC/AC =7/25
_____________________________
Thanks☺️✌️
In Δ ABC, right-angled at B
using Pythagoras theorem
we have
AC² = AB² +BC²
AC² = 24² + 7²
AC²576 + 49
AC²= 625
AC = √625
AC = 25
Now
In a right angle triangle ABC where B=90°
(i) Sin A = BC/AC = 7/25
CosA = AB/AC = 24/25
(ii) Sin C = AB/AC = 24/25
Cos C = BC/AC =7/25
_____________________________
Thanks☺️✌️
Answered by
0
Answer:
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Step-by-step explanation:
In Δ ABC, right-angled at B ,using Pythagoras theorem we have
AC2 = AB2 +BC2 = 576 + 49 = 625
Or AC=25 ( taking positive value only)
Now
(i) In a right angle triangle ABC where B=90° ,
Sin A = BC/AC = 7/25
CosA = AB/AC = 24/25
(ii)
Sin C = AB/AC = 24/25
Cos C = BC/AC =7/25
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