NA(1-cos2A+sin2A)/(1+cos2A+sin2A)=tanA Prove that (1-cos2A+sin2A)/(1+cos2A+sin2A)=tanA Prove that \(\frac{cos2A + sin2A}{1 + cos2A + sin2A}\) = tanAExplanation+cos2A+ sin2A−cos2A+ sin2A Now sin2A = 2sinAcosA and cos2A = 2cos2A−=− 2sin2A Hence+ cos2A +sin2A− cos2A +sin2A =+ 2cos2A−+ 2sinAcosA− (1 −2sin2A) +2sinAcosA =+2cos2A −1 +2sinAcosA−+ 2sin2A+ 2sinAcosA = 2cos2A +2sinAcosA 2sin2A+ 2sinAcosA = 2cosA(cosA+ sinA) 2sinA(sinA +cosA) = 2cosA 2sinA = cotA Free Pre-Algebra, Algebra, Trigonometry, Calculus, Geometry, Statistics and Chemistry calculators step-by-step· Explanation+cos2A+ sin2A−cos2A+ sin2A Now sin2A = 2sinAcosA and cos2A = 2cos2A−=− 2sin2A Hence+ cos2A +sin2A− cos2A +sin2A =+ 2cos2A−+ 2sinAcosA− (1 −2sin2A) +2sinAcosA =+2cos2A −1 +2sinAcosA−+ 2sin2A+ 2sinAcosA = 2cos2A +2sinAcosA 2sin2A+ 2sinAcosA = 2cosA(cosA+ sinA) 2sinA(sinA +cosA) = 2cosA 2sinA = cotA Free Pre-Algebra, Algebra, Trigonometry, Calculus, Geometry, Statistics and Chemistry calculators step-by-step Trigonometry 1+sin2a +cos2a Similar Problems from Web Search How do you solve cos2A = −sinA−1 f (x) = cos 2x + sin x +=Explanation: f (x) = (sin^2 x) + sin x +=Call sin x = t, we get: f (t) = −2t2 +t+=D = d^2 =+

Find the Exact Value (1-cos(2a))/(sin(2a)) Maths study||| that 1+Cos2A+sin2A/1-Cos2A+Sin2A = CotA Prove that:`(1+sin 2A-cos 2A)/(1+sin 2A+cos 2A) = tan A` + cos2a + sin2a/cos 2a + sin2a = cota​ · Expert-Verified Answer · Answer · New questions in Math Trigonometry Examples. Popular Problems · Trigonometry.Our math solver supports basic math, pre-algebra, algebra, trigonometry, calculus and more 1) (1 + SIN2ACOS2A)/ (1+SIN2A + COS2A) = TANA SIN2A =2TANA/1+TAN2A & COS2A =1-TAN2A/1+TAN2A PUTTING THESE LHS = (2TAN2A + 2TANA)/2TANA+2 =TANA = RHS HENCE PROVED this is your answerAdvertisement Still have questions Find more answers Ask your question New questions in Math Explanation− cos2A+ sin2A1+ cos2A+ sin2A Now sin2A = 2sinAcosA and cos2A = 2cos2A−= 1−2sin2AHow do you evaluate cos(6π)cos(3π)− sin(6π)sin(3π) Zero Explanation: Apply the trig identity: cos (a + b) = cos bsin b cos(6π)cos(3π)−sin(3π)sin(6π) = cos(3π 6π) == cos(2π)Just note that cos2x = 1− Solve your math problems using our free math solver with step-by-step solutions. Our math solver supports basic math, pre-algebra, algebra, trigonometry, calculus and more · Prove that+ sin2A+ cos2A+ sin2A− cos2A = cotA Use sin2A = 2sinAcosA and cos2A =− 2sin2A and cos2A = 2cos2A −+sin2A + cos2A+sin2A − cos2A =+ 2sinAcosA+ 2cos2A−+ 2sinAcosA −(1 −2sin2A) = 2cosA(sinA+ cosA) 2sinA(cosA +sinA) = cosA sinA = cotA Answer linkTrigonometry 1+sin2a +cos2a Similar Problems from Web Search How do you solve cos2A = −sinA−1 f (x) = cos 2x + sin x +=Explanation: f (x) = (sin^2 x) + sin x +=Call sin x = t, we get: f (t) = −2t2 +t+=D = d^2 =+ Explanation− cos2A+ sin2A1+ cos2A+ sin2A Now sin2A = 2sinAcosA and cos2A = 2cos2A−= 1−2sin2AHow do you evaluate cos(6π)cos(3π)− sin(6π)sin(3π) Zero Explanation: Apply the trig identity: cos (a + b) = cos bsin b cos(6π)cos(3π)−sin(3π)sin(6π) = cos(3π 6π) == cos(2π)Just note that cos2x = 1− Solve your math problems using our free math solver with step-by-step solutions.

=2sinAcosA+2sin2A2sinAcosA+2cos2A​. =sinAcosA​=cotA Given: \(sin2A\over{(1+cos2A)}\) Formula used: sin2A = 2sinAcosA cos2A = 2cos2A –=sin2A Calculation: \(sin2A\over{(1+c Answer to Solved Verify the identity: cot A = sin 2A/cos 2A =sin2A+1−(1−2sin2A)sin2A+1+2cos2A−1​. Simplify 1−cos2A+sin2A1+cos2A+sin2A​ 1+sin2A−cos2A1+sin2A+cos2A​. =2sinA(cosA+sinA)2cosA(sinA+cosA)​.Find Math textbook solutions ClassClassClassClassClassClassClassClassClassClassClass 2 If sinA+sin 2A=1, then the value of the expression (cos 2A+cos 4A) is ABCDMedium Solution Verified by Toppr Correct option is A) sinA+sin 2=1 sinA=1−sin 2A sinA=cos 2A Now cos 2A+cos 2A =sinA+sin 2A =(given) Solve any question of Introduction to Trigonometry withPatterns of problems > Was this answer helpful?Prove that+ sin2A+ cos2A+ sin2A− cos2A = cotA Use sin2A = 2sinAcosA and cos2A =− 2sin2A and cos2A = 2cos2A −+sin2A + cos2A+sin2A − cos2A =+ 2sinAcosA+ 2cos2A−+ 2sinAcosA −(1 −2sin2A) = 2cosA(sinA+ cosA) 2sinA(cosA +sinA) = cosA sinA = cotA Answer link sin 2A+cos 2A=1 Easy Solution Verified by Toppr sin 2A+cos 2A=1 LHS=sin 2A+cos 2A =(hypotenuseopposite) 2+(hypotenuseadjacent)= AC 2BC 2+ AC 2AB 2= AC 2BC 2+AB= AC 2AC[By pythagoras theorem] =1 =RHS Was this answer helpful?Similar questions sin 2B+cos 2B Medium View solution > Prove that: sin 4A+cos 4A=1−2sin 2Acos 2A. To ask Unlimited Maths doubts download Doubtnut from `(1+sin2A-cos2A)/(1+sin2A+cos2A)=tanA` · Prove that sin2A/1-cos2A=cotA Advertisement Expert-Verified Answer people found it helpful HappiestWriter Hey there! Medium 1) (1 + SIN2ACOS2A)/ (1+SIN2A + COS2A) = TANA SIN2A =2TANA/1+TANA & COS2A =1-TANA/1+TANA PUTTING THESE LHS = (2TANA + 2TANA)/2TANA+2 =TANA = RHS 2) (SINA + SIN2A)/ (1+COSA+COS2A) = TANA COS2A = 2COSA& SIN2A =2SINACOSA AFTER PUTTING THESE LHS = (SINA+2SINACOSA)/COSA+2COSA =SINA (1+2COSA) COSA (1+2COSA) Click here 👆 to get an answer to your question ️ prove:SIN2A/COS2A+COS2A/SIN2A= 1/ 2A tahira tahira Math Secondary School L.H.S =sin2A/1-cos2A = 2sinAcosA/(sin²A) = 2sinAcosA/2sin²A =cosA/sinA =cotA =R.H.S hope helped!!

Doubt by Jaskirat. You can put this solution on YOUR sin2A/cos2A+cos2A/sin2A = 1/(sin2A cos2A)Question: Prove the identity. Solution: LHS. = RHS. Hence Proved Question Prove the identity cot A = sin2A/1-cos2A. Answer by Edwin McCravy() · About Me (Show Source).L.H.S =sin2A/1-cos2A = 2sinAcosA/(sin²A) = 2sinAcosA/2sin²A =cosA/sinA =cotA =R.H.S hope helped!! secB + tanB (1 – sinA) sin 2A+cos 2A=1 Easy Solution Verified by Toppr sin 2A+cos 2A=1 LHS=sin 2A+cos 2A =(hypotenuseopposite) 2+(hypotenuseadjacent)= AC 2BC 2+ AC 2AB 2= AC 2BC 2+AB= AC 2AC[By pythagoras theorem] =1 =RHS Was this answer helpful?Similar questions sin 2B+cos 2B Medium View solution > Prove that: sin 4A+cos 4A=1−2sin 2Acos 2A. Given: sinA + sin2A =Formula used: cos2A =– sin2A Calculation: sinA + sin2A =(i) ⇒ sinA =&nd Syllabus Prove that (1 – cos2A). secB + tanB (1 – sinA) = sinA + tanB Advertisement Remove all ads Solution L.H.S = (1 – cosA). sec2B + tan2B (1 – sin2A) = sin2A + tan2BGeometry Advertisement Remove all ads Advertisement Remove all ads Sum Prove that (1 – cosA). Find Math textbook solutions ClassClassClassClassClassClassClassClassClassClassClass 2 Given: sinA + sin2A =Formula used: cos2A =– sin2A Calculation: sinA + sin2A =(i) ⇒ sinA =&nd To ask Unlimited Maths doubts download Doubtnut from `(1+sin2A-cos2A)/(1+sin2A+cos2A)=tanA` MediumProve that sin2A/1-cos2A=cotA Advertisement Expert-Verified Answer people found it helpful HappiestWriter Hey there!