Prove that 2 (sin⁶A + cos⁶A) − 3 (sin⁴A + cos⁴A) + 1 = 0 | Trigonometry Important Question скачать в хорошем качестве

Prove that 2 (sin⁶A + cos⁶A) − 3 (sin⁴A + cos⁴A) + 1 = 0 | Trigonometry Important Question

Prove that 2 (sin⁶A + cos⁶A) − 3 (sin⁴A + cos⁴A) + 1 = 0 Prove that 2 (sin⁶x + cos⁶x) − 3 (sin⁴x + cos⁴x) + 1 = 0 Prove that 2(sin^6a + cos^6a) - 3(sin^4a + cos^4a) + 1 = 0 Prove that 2(sin^6A+cos^6A)-3(sin^4A+cos^4A)=-1 Prove that 2(sin6A+cos6A)-3(sin4A+cos4A)+1=0 Prove that 2(sin^6x + cos^6x) - 3(sin^4x + cos^4x) + 1 = 0 Show That 2(sin^6x+cos^6x)-3(sin^4x+cos^4x)+1=0 This is a popular and important question of trigonometry. It is quite easy to prove but often students find it difficult. I have explained it how to visualise the solution of this so called tricky trigonometry question. You will definitely get it quickly. #trigonometryclass10 #trigonometry10th #class10mathsimportantquestions #class10math #mathemafia #mathemafiaclass10maths #mathemafiatrigonometry #trigonometry #trigonometryinhindi #trigonometryimportantquestions #trigonometryclass11 #trigonometryclass12 #mathsclass11 #mathsclass12 #trigonometricidentities Website: https://www.mathemafia.com/ Subscribe:    / @syalmathematics   Facebook: https://www.facebook.com/Mathemafia-1...