Describe how csc t varies as t increases from 0 to T/2. R (0, 1) cot t Q P(x, y)t units t radians cos f A B(1,0)

Q: Identify each part of the function y = a sin(x – b) + c if a, b, d. y а. а b. b e. с. C vertical…

A: Given                    y=asinx-b+c  where    a,b and c are constant . These constant are used for…

Q: Find  the slope of the curve y=cos((pi tanx)/6) at the point where x=pi/2.

A: given,  y=cos(pi tanx)6  at x=π2

Q: Differentiate.  g(t) = t cosect t - cot t

A: To differentiate:      g(t) = t cosect t - cot t We know that --> (cosec x)' = -(cosec x)(cot x)…

Q: Prove: If {u. ) and {W} span the same vector space, then u, are linearly dependent.

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Q: funchoN f whose second derivative is f ")= 5x+2sin(x If fo 3 and fro)= 3. what is fe?

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Q: af af If f(s, t) = sin s cos 21, find and as at

A: fs, t=sins cos2t Partially differentiating with respect to s, we get ∂f∂s=cos2t·coss

Q: Find the amplitude and period of the function. y = 4 sin(−6x) amplitude period

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Q: Graph the Cosecant Function y = csc x and the Secant Function y = sec x

A: To graph: y = csc x y= sec x

Q: coso sin D ino CSCD sece こ cosD

A: Given:cosθsinθ+sinθcosθ=cscθ secθ

Q: S from a = to b = = %3D sin I O In sin () + In sin() O cot -cot 플 | 4 2 O In (sin )- In(sin ) O none…

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Q: Scotxde = f COS X sin x -dx

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Q: sint dt de + 0 cos t – tan t

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