the maxmimum value of 3sinx +4cosx
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Answered by
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Step-by-step explanation:
max value of sins=+1
max value of cost=+1
so, maxmimum value of 3sinx +4cosx=3+4=7
Answered by
1
Answer:
The maximum value sine and cosine function can take is 1
When x = 90° (π/2)
sin 90° = 1 and cos 90° = 0
Then 3sinx + 4cosx becomes 3(1) + 4(0) = 3
When x = 0°
sin 0° = 0 and cos 0° = 1
Then 3sinx + 4cosx becomes 3(0) + 4 = 4
So the maximum value of 3sinx + 4 cosx is 4 when x = 0°
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