In triangle ABC AB =AC= 15cm and BC =18cm find cos ABC
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Answered by
1
Hi!
Here is the answer to your question.
The sides of ΔABC are AB = AC = 15 cm and BC = 18 cm.
AB2 + AC2 = (15 cm)2 + (15 cm)2 = 225 cm2 + 225 cm2 = 450 cm2
BC2 = (18 cm)2 = 324 cm2
∴ AB2 + AC2 ¹ BC2
⇒ ΔABC is not a right triangle.
∴We cannot find the values of cos ∠ABC and sin ∠ACB by directly using trigonometric ratio.
For this you need to know cosine law
Here is the answer to your question.
The sides of ΔABC are AB = AC = 15 cm and BC = 18 cm.
AB2 + AC2 = (15 cm)2 + (15 cm)2 = 225 cm2 + 225 cm2 = 450 cm2
BC2 = (18 cm)2 = 324 cm2
∴ AB2 + AC2 ¹ BC2
⇒ ΔABC is not a right triangle.
∴We cannot find the values of cos ∠ABC and sin ∠ACB by directly using trigonometric ratio.
For this you need to know cosine law
Answered by
9
The sides of ΔABC are AB = AC = 15 cm and BC = 18 cm.
AB2 + AC2 = (15 cm)2 + (15 cm)2 = 225 cm2 + 225 cm2 = 450 cm2
BC2 = (18 cm)2 = 324 cm2
∴ AB2 + AC2 ¹ BC2
⇒ ΔABC is not a right triangle.
∴We cannot find the values of cos ∠ABC and sin ∠ACB by directly using trigonometric ratio.
AB2 + AC2 = (15 cm)2 + (15 cm)2 = 225 cm2 + 225 cm2 = 450 cm2
BC2 = (18 cm)2 = 324 cm2
∴ AB2 + AC2 ¹ BC2
⇒ ΔABC is not a right triangle.
∴We cannot find the values of cos ∠ABC and sin ∠ACB by directly using trigonometric ratio.
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