) Determine constants A, B, C, and D so that the graph of y = A· sin(B(x - C)) + D matches the graph given above. (b) Determine constants A, B, C, and D so that the graph of y = A· cos(B(x - C)) + D...

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Answered Same DayDec 26, 2021

Answer To: ) Determine constants A, B, C, and D so that the graph of y = A· sin(B(x - C)) + D matches the graph...

David answered on Dec 26 2021
124 Votes
5. (a) sec ^ 2 (x) * {1 – sin^2 (x)} [ 1 – sin ^2 (x) = cos ^ 2(x) ]
= sec ^ 2 (x
) * cos ^2 (x)
= 1
(b) 1 / ( 1 + tan ^2 (x)) [1 + tan ^ 2 (x) = sec ^2 (x)]
= 1/ sec^2 (x) = cos ^2 (x)
© tan (x) – { sec^2 (x) / tan ^2 (x)}
= [tan^2 (x) – sec^2 (x) ]/tan ^2(x)
= -1/ tan^2( x) = - cot ^2(x)
4 . Let the horizontal distance from the plane of the cars be a and b
units respectively.
tan 55 = 10/a
 a = 10/tan 55
tan 28 = 10 / b
 b = 10 / tan 28
b – a = {10/ tan 55} – {10 / tan 28}
= -(7.04 – 18.86) = 11.82
3. Let the two sides of a right angled triangle be 3 and x
respectively .
Hence the hypotenuse...
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