question no. 8

question no. 8 In AABC, if AD is a median, then prove B. 9. Prove that secA + tanA—1 secA + tanA+1 1 +sinA cosA If 2cos0 — Sino = x and cos0-3sin9= 2x2 + - 2xy = 5 Draw less than type ogive for the foll Median. Scores

textbook question
 
  • -1
nope.. its not the textbook one
  • 0
May be your question is wrong
  • 0
According to me the right question with solution
  • 0
Answers


L.H.S = 1 + secA ? tanA / 1 + secA + tanA? ? ? ? ? ?,? R.H.S =1 ? sinA / cosA????

= L.H.S(sec2A ? tan2A) + secA ? tanA / 1 + secA + tanA

As we know that [sec2A ? tan2A = 1]

So here L. H. S= (secA ? tanA) (secA + tanA) + (secA ? tanA) / 1 + secA + tanA

We know about this formula [a2+b2=(a+b) (a-b)]

L.H.S = (secA ? tanA) (1+secA + tanA) / 1 + secA + tanA

L.H.S = secA ? tanA

We know about the formula of secA and tanA,[secA = 1 / cosA], [ tanA = sinA / cosA]

?putting the value of secA and tanA

so = 1 / cosA - sinA / cosA

L.H. S= 1 ? sinA / cosA

So here L.H. S is equal to R.H.S
  • 2
Are you satisfy with me or not ???
  • 1
can you write and give because im unable to understand because in many placess ? sign is coming
  • 2
Pls tell me from where u can't understund
  • 0
plus minus and some other signs are coming As question mark so if you dont mind can you send me by writing in a sheet...
  • 0
Please find this answer

  • -1
May be it help you

  • 1
thank you so much guys :-)
  • 0
What are you looking for?