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5. Trigonometric Functions
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Q3 of 118 Page 5

Write the maximum value of sin (cos x).

Value of cos(x) varies from -1 to 1 for all R and sin(x) is increasing in [-π/2,π/2]


∴ sin(cos x) has max value of sin1.


More from this chapter

All 118 →
1

Write the maximum and minimum values of cos (cos x).

2

Write the maximum and minimum values of sin (sin x).

4

If sin x = cos2 x, then write the value of cos2 x (1 + cos2 x).

5

If sin x = cosec x = 2, then write the value of sinn x + cosecn x.

Questions · 118
5. Trigonometric Functions
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