cos 1 3 5 cos x 4 5sinx Solution Let Then squaring and adding both the As we know that Then By Dividing we can get Therefore From the equations i ii iii Substitute the value
The correct Answer is N a We have cos 1 3 5cosx 4 5sinx x 3 4 4 Let cosy 3 5 siny 4 5 y cos 1 3 5 sin 1 4 5 tan 1 4 3 cos 1 cosy cosx siny sinx Solution The correct option is B 1 Explanation for the correct option Step 1 Simplify the given equation Let cos 3 5 then sin is given as sin 1 cos 2 1 3 5 2 1 9 25 16
cos 1 3 5 cos x 4 5sinx
cos 1 3 5 cos x 4 5sinx
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Free trigonometry calculator calculate trignometric equations prove identities and evaluate functions step by step Squaring and adding we get dividing them we get From 1 2 and 3 we get
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The Simplified Form Of Cos 1 3 5cosx 4 5sinx Is
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Dear Student Here is the similar link for the answer to your query meritnation ask answer question cos 1 3 5 cosx 4 5sinx find its value i can t 935 views Sep 15 2022 Mathematics 12 Inverse Trigonometric Functions Find the simplified form of cos 1 3 5cos x 4 5sin x where x 3 4 4 let 3 5 cos p 4 3 5 3
Q Simplify cos 1 3 5cosx 4 5sinx Q The intervals for which tanx cotx where x 0 2 is Q If x 1 1 then the range of tan 1 x is Q If y sin2x Find the values of x at which Best answer We have cos 1 3 5 cos x 4 5 sin x x 3 4 4 Now let cos 3 5 So sin 4 5 and tan 4 3 cos 1 3 5 cos x 4 5 sin x cos 1 3 5 cos x 4 5
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cos 1 3 5 cos x 4 5sinx - Step by step video text image solution for Express in simplest form cos 1 3 5cosx 4 5sinx by Maths experts to help you in doubts scoring excellent marks in Class 12 exams