Inverse/arc of cos2(theta) = 0

Q: 4. To integrate using trigonometric substitution the functio dx -2x we let x = sec 8 - 2

A: Given indefinite integral is ∫dxx2+2x We can solve by using the trigonometric substitution. Given…

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A:

Q: cos(: sin@)]=[- sin(esin@)]. * (b) (i) Show that - cose dt

A: We will use product rule of differentiation here

Q: sinx = 5/13, x E 5,1], then cosx =?

A: We are solving the problem by the property of trigonometry ratio.

Q: 11.) cos os (sin-1 -tan-1%) 12.) tan (arccos %- arcsin (-12/13))

A:

Q: arc sin(3i/4)

A: We know that, Domain of sin-1x is -1≤x≤1.

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A:

Q: How do you find arctan(tan^-1) of  the asolute value of the square root 3

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Q: y3극 cos(10xx) 7 을 cos(10x) period amplitude

A: Given,          y=-47cos10πx

Q: arctan( sine*

A: Given that, y=tan-1sinex Then we get, y'=dydx=excosex1+sin2ex

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A: We have to multiply the expression: cosθ-sinθ2 So multiplying by the process of a2=a×a,…

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A:

Q: 2. 1. sin (Arcsin ) 2

A: 1) Evaluate  sinsin-122

Q: 1. sine 12 13 cosine tangent

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Q: Sec (Cosx) dydx 1- Sin

A:

Q: 2. Explain why arcsin(sin(0)) = 0 but arcsin(sin(807)) # 807

A: Concept  arcsin(sin x) = x   is true  only when x lie in the interval [-π/2 , π/2]

Q: Find all points (if any) of horizontal and vertical tangency to the curve                x = 5 + 3…

A:

Q: Find all points (if any) of horizontal and vertical tangency to the curve                 x = 4 cos2…

A: Given: x = 4 cos2 θ,  and  y = 2 sin θ  To find: All points of horizontal and vertical tangency to…

Q: Mutiply    (1 - cos theta ) ( 1 + cos theta )

A:

Q: sine sece = O cote O tane 01

A: Given sinθ*secθWe know that secθ=1cosθ

Q: arctan(−1)= arccsc(csc(5π/2))= sec−1(−tan(3π/4))= tan(cos−1(−7/12))= sec−1(−1)=…

A: arc tan(-x) =-arc tan(x) arc csc(csc(x)) =x Note : According to our guideline, we can solve first…

Q: arc cos XY VI-x²

A: “Since you have asked multiple question, we will solve the first question for you. If you  want any…

Q: cos(sin−1(2/3))= cos(cos−1(−3/8))= cot(cot−1(−10))=

A:

Q: COs 2x cotx x – tanx %3D sinx · cOsx

A:

Q: arcsin(sin 30 ) = 1 2 O1 O -1 O 30

A: Given:        arcsinsin30∘

Q: Sine- -Cos zo

A: Using trignometric property

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A: The standard form of cosine function is y=acosbx-c+d. where amplitude= a and period=2πb.

Q: tanode B В sec®

A:

Q: Sinca) bz Sin (an)= ०

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Q: Subject find derivatines of the first derivatives in volving differe and questients? 4 %3D COSX tanx…

A: Derivatives of function

Q: If  arcsin(x) = 1.25  then  arcsin(-x) = ?

A: It is given that, arcsin x=1.25 Take sine of both sides: sin arcsin x=sin 1.25 Result: sin arcsin…

Q: Define the term oscillations of a sine curve?

A: We have to define the term oscillation of the sine curve. We know the graph of sine,

Q: (sece +tane)(1+sine)de =

A: Evaluate ∫π6π4secθ+tanθ1+sinθdθ

Q: = (0)1 %3D cos-(0) = %3D sin-(-V2/2) = arccos(1/2) = %3D %3D arctan(1) = %3D arcsin(1) =

A: Part 1,Given,           arcsin1

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A: First order Linear differential equation is of the form: y'+py=q…

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Q: a tangent line to approximate the value of sin( + to three decimal places.

A: Let f(x)=sinx. We have to use the tangent line to approximate the value of sinπ4+1100. The formula…

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Q: caliy Arcsinx (1-cos 2x) sin 2x sinx

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Q: Prove that: (sinA-cosA+1)÷(sinA+cosA-1)=1÷(secA-tanA)

A: To prove: sinA-cosA+1÷sinA+cosA-1=1÷secA-tanA

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Q: =a sec2o -Sine I +Sino

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Q: Explain how to use a sine curve to obtain a cosecant curve. Why can the same procedure be used to…

A: It is known that sine curve and the corresponding cosecant curve have same phase and same period. So…

Q: What is the relevance of the study of cosine, sine and tangent of sum and difference of two angles…

A: Given

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Q: 3t €7 cosut +3 Sinat

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Q: cos400 de J3- sin40

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Q: intergral of (theta)(cos(theta))(dtheta)

A: To evaluate , I = ∫θCosθ dθ

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A:

Q: Sin(arctan(1/2)-arcsin(1/2))=

A: tan-1x=sin-1xx2+1