6. The real trigonometric integral So" do is equivalent to: (2+cos 0)² 1 dz dz (z+z-')ª (2ª +4z+1)? O-(1+i) fc 2141? 0) dz 3z zp: 22+2z+4

Q: If the power of tangent is odd and positive and secant is a positive even integer greater than 2 O…

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Q: az Find az and ду e = 5x 2² + sin(r + 2) – y?.

A: ∂z∂x=52xz2+2x2z∂z∂x+cos(x+z)1+∂z∂x…

Q: V = πT -0.5x Sin 4x 4 +8x-cos2x 2 - X²-4 2²- 19.5x 1.478 -1-082

A: To determine the limit of the following equation.V=π-0.5×sin 4x4+8×-cos…

Q: d 1+ sin² (2)| dz

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Q: 3. Compute : exp(sin m(e÷)).

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Q: [1] S(4x³ + x)V4x² + 1dx > [2] S(2x7/2 – vx)* d. [3] S V1+ 2sin3xcos3xdx

A: As per bartleby guidelines we are support to answer only 3 subparts of a question. This post…

Q: )L{sinh(7t) + (2t + 1)U (t – 1)},

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Q: 3. sin 3z cos 5z dr

A: Here we have to evaluate I=∫sin3xcos5xdx

Q: ution t= tan 2 tan). os(x)

A: We have to choose the correct answer from the given option

Q: cosh“ x – sinh“ x = (cosh? x – sinh? x) (cosh² x + sinh² x)

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Q: (a/3 d(cosx) =? 24 - sinx O A) V3/2 O B) 1/2 C) -1/2 O D) -1/3 E) T/3

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Q: Consider (D² +1)y = sin²x_ Using variation of parameters, what is the form of y ,? А y =f cos x + g…

A: As per guideline we have to solve one question Please repost other question again

Q: a) 10x-x V10x-dr

A:

Q: Prove that the distance of the roots of the equation sin 0₁ 2³ + sin 0₂2² + sin 031 z + sin 041 = 3…

A: Given equation is  |sinθ1|z3+|sinθ2|z2+|sinθ3|z+|sinθ4|=3 Prove That : The distance of the roots of…

Q: dx sin-1x +c using method V1 – x2

A: Given:

Q: Insec2 (sin2y) Which of the following is one of the correct steps to evaluate the sec2y A None (B In…

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Q: What is the trigonometric substitution that you would use to evaluate the integral S V5x2 + 10x +…

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Q: dy Solve x cosy = 2x. (siny) – 1 dx O a. y = arcsin(- + cx²) O b. y = arcsin(; + cæ²) O c. y =…

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Q: 4) More Complex Differentiation: Differentiate and simplify the following functions a) g(x)= rcosx…

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Q: (sin 31)8(1-a/2)dt

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Q: dx 5) prove that sin x+c using method of trigonometric substitution. %3D

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Q: (5 + sin r)e 2. If y = what is dy/dr? 12 - 7

A: Use basic identities of derivatives.

Q: After a proper trigonometric substitution, the following integral the following form: Of…

A: Let us take,  , then our equation change accordingly.we know that    and           and…

Riemann Sum

Riemann Sums is a special type of approximation of the area under a curve by dividing it into multiple simple shapes like rectangles or trapezoids and is used in integrals when finite sums are involved. Figuring out the area of a curve is complex hence this method makes it simple. Usually, we take the help of different integration methods for this purpose. This is one of the major parts of integral calculus. 

Riemann Integral

Bernhard Riemann's integral was the first systematic description of the integral of a function on an interval in the branch of mathematics known as real analysis.