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Home /Doubts and Solutions/CBSE/Class 10/Mathematics/Introduction To Trigonometry

Introduction To Trigonometry Free Doubts and Solutions

CBSE - X - Maths - Introduction to Trigonometry

in this quesow can i take tan(90-55)tan(90-75) as their is no cot value given  

Asked by avmalagittimath 23rd July 2021, 4:26 PM
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CBSE - X - Maths - Introduction to Trigonometry

I dont know even a single thing about trigonometry chapter so, can you please help me Or guide me please

Asked by kalpanaraval2676 14th February 2020, 2:32 AM
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CBSE - X - Maths - Introduction to Trigonometry

tan7A •tan3A =1 હોય, તો A= ........ 

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Asked by Patelkaka9808 7th February 2020, 6:26 PM
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CBSE - X - Maths - Introduction to Trigonometry

(Cot²A-1)(cot²A+1)=-1

Asked by Shivanividhate043 2nd August 2019, 12:50 PM
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CBSE - X - Maths - Introduction to Trigonometry

pls explain

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Asked by gpnkumar0 25th March 2018, 10:02 PM
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CBSE - X - Maths - Introduction to Trigonometry

How 45 = pie /4 ? 22/28?

Asked by sucharitasahoo1 27th December 2017, 12:51 PM
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CBSE - X - Maths - Introduction to Trigonometry

If cosecΦ + cotΦ = p, then prove that cosΦ = p²-1/p²+1.

Asked by pdcavita 18th November 2017, 1:01 PM
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CBSE - X - Maths - Introduction to Trigonometry

Prove that (tanΦ+1/cosΦ)² + (tanΦ - 1/cosΦ)² = 2(1+ sin² Φ/1- sin²Φ)

Asked by pdcavita 18th November 2017, 12:42 PM
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CBSE - X - Maths - Introduction to Trigonometry

Am unable to solve the second part. Please help

Asked by Apoorva 14th June 2017, 8:33 PM
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CBSE - X - Maths - Introduction to Trigonometry

A round ball of radius r subtends an angle alpha at  the eye  of the observer while the angle of elevation of its centre is beta.Prove that the height of the centre of the balloon is r sinbold italic beta bold space bold italic c bold italic o bold italic s bold italic e bold italic c bold space bold italic alpha bold divided by bold 2

Asked by afreensyed13 14th February 2017, 7:57 AM
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