Skip to content
Philoid
Browse Saved
Back to chapter
Maths
Summative Assessment I
Home · Class 10 · Maths · Ref. Book · Summative Assessment I
Prev
Next
Q19 of 40 Page 422

Prove that: (cosecθ - sinθ)(secθ - cosθ) =

Taking L.H.S


= (cosecθ - sinθ)(secθ - cosθ)




We know, sin2θ + cos2θ = 1


Therefore,



Taking R.H.S





[as sin2θ + cos2θ = 1]


LHS = RHS


Hence, Proved.


More from this chapter

All 40 →
17

In a competitive examination, 5 marks are awarded for each correct answer, while 2 marks are deducted for each wrong answer. Jayant answered 120 questions and got 348 marks. How many questions did he answer correctly?

18

If α and β are the zeros of the polynomial 2x2 + x - 6, then form a quadratic equation whose zeros are 2α and 2β.

20

If cosθ + sinθ = √2 cosθ, prove that cos θ - sinθ = √2 sinθ.

21

ΔABC and ΔDBC are on the same base BC and on opposite sides of BC. If O is the point of intersection of BC and AD, prove that:


Questions · 40
Summative Assessment I
1 2 3 4 5 6 7 8 9 10 11 11 12 13 14 15 16 16 17 17 18 19 20 21 22 23 23 24 25 26 26 27 27 28 29 30 31 32 33 34
Back to chapter
ADVERTISEMENT
About Contact Privacy Terms
Philoid · 2026
  • Home
  • Search
  • Browse
  • Quiz
  • Saved