33. x=asec 0 tane, y=btan 0sec 0 then sin 0 = X y a b X...
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33. x=asec 0 tane, y=btan¹ 0sec 0 then sin² 0 = X y a b X Y a b 1) 36. If 34. If x=asec" 0; y = b tan" 0 then 1) 0 2) 1 35. The greatest value of sin¹0+cos¹0 is 1) 1/2 2) 1 1) sin ¹0 a 1 (a+b) + List - I 1) be 2) a² + b² 3) + ck Cos 0 1 = b 1 ak 1+bk a+b 37. Observe the following lists. Let 1) 1c, 2 3) 1a, 2 2) then 2) d, 3 - b, 4 - a b, 3-d, 4-c x sin 38. Match the following: List - I 1) 3 tan x + 27 cotx2(x = Q₁) 2) 5 sec² x + 125 cos² x > 3) 16 cosec²x +9 sin² x > 1) 1-a, 2-b, 3-c 2/ a³ 1 (a + b)² 39. The minimum value of 2 cose + + sin x a cos = a) b) c) 1 4) a² + b² + c² k² The correct match for List-I form List-II is d) 2) 1-c, 2-a, 3-b 1 sin 0 COS.X b List-II 1 1 ak a k = 3) +√√2 tane in xy 3) 1 tan x C ab 3) 2 3) at b a) 24 b) 18 c) 50 List - II 2) 1-d, 2 - a, 3 - c, 4-b 4) 1 b, 2c, 3 - a, 4 - d 3) 1-b, 2-c, 3-a 1) 2+ √2 2) 3√2 3) 2√3 ELITE SERIES for Sri Chaitanya Jr. ICON Students IS 4) ay 4) 3 bx 4) 2 4) a+b 4) 1-c, 2-b, 3-a 4) 3+ √2 13 33. x=asec 0 tane, y=btan¹ 0sec 0 then sin² 0 = X y a b X Y a b 1) 36. If 34. If x=asec" 0; y = b tan" 0 then 1) 0 2) 1 35. The greatest value of sin¹0+cos¹0 is 1) 1/2 2) 1 1) sin ¹0 a 1 (a+b) + List - I 1) be 2) a² + b² 3) + ck Cos 0 1 = b 1 ak 1+bk a+b 37. Observe the following lists. Let 1) 1c, 2 3) 1a, 2 2) then 2) d, 3 - b, 4 - a b, 3-d, 4-c x sin 38. Match the following: List - I 1) 3 tan x + 27 cotx2(x = Q₁) 2) 5 sec² x + 125 cos² x > 3) 16 cosec²x +9 sin² x > 1) 1-a, 2-b, 3-c 2/ a³ 1 (a + b)² 39. The minimum value of 2 cose + + sin x a cos = a) b) c) 1 4) a² + b² + c² k² The correct match for List-I form List-II is d) 2) 1-c, 2-a, 3-b 1 sin 0 COS.X b List-II 1 1 ak a k = 3) +√√2 tane in xy 3) 1 tan x C ab 3) 2 3) at b a) 24 b) 18 c) 50 List - II 2) 1-d, 2 - a, 3 - c, 4-b 4) 1 b, 2c, 3 - a, 4 - d 3) 1-b, 2-c, 3-a 1) 2+ √2 2) 3√2 3) 2√3 ELITE SERIES for Sri Chaitanya Jr. ICON Students IS 4) ay 4) 3 bx 4) 2 4) a+b 4) 1-c, 2-b, 3-a 4) 3+ √2 13
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