cos5 0 sin 20 de

Q: Sanna and Obadia argued about the definition of L e-x 1 dx - Sanna split the integral as -X e [54 dx…

A: We need to explain integral split.

Q: 5. Answer the following questions. (a) Sketch a graph of f(x) = |2²-9 and find the points c such…

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Q: By method of Integration by Partial Fractions, A + C (1³+ 5x²+6) dx = √2-24 +5 + 8(2x=22)52]dx…

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Q: Find the value of integration of Semi-deviant manner when y-n found the real integration facilities…

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Q: hello, could you sketch the graph please

A: Let's sketch the graph.

Q: Question 3 1. Given the following data A₁=0 I₂ = 1 Fo=11 -4 I3 = 2 5 -1 0 Fill in the Newton divided…

A: As per our guidelines we are allowed to answer only one question. Kindly repost the other question…

Q: dx √2+√x −1 14. f-

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Q: y = 4 16 3x+3

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Q: Evaluate A B e Stam" (x) sec³x dx- -tan (m+3)(x) + m+3 1 m+2 -tan (m + 2)(x) + m −tan (m + 1)(x) — —…

A: Solved below.

Q: ·S* A True B dx tan t²dt = 2x tan x² False

A:

Q: sin 3x cos 5x dx

A: ∫0π/8sin3xcos5xdx here we use formula  sinacosb = (1/2)[sin(a+b) +sin(a-b)]

Q: y" + 4y= cos²x

A:

Q: S₁ 2 63 Evaluate: A 16 B 105 C) None 16″ D 105 2π E 63 sinxcos³xdx is equal to

A: We can find the integration as below

Q: Calculate the area of the smaller region (to the left of the parabola) bounded by (x + 5)2=2y, the…

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Q: 3. 2 [sin 4 3x cos² 3xdx

A: 3. To evaluate the ∫sin43x cos23x dxFormula: (1) cos2x=1-sin2x(2) ∫sinn xdx=-1n sinn-1x cos x+n-1n…

Q: 2. x²+x+2₂ x²-1 -dx

A: Follow the procedure given below.

Q: (D³ - 2D + 4)y=0; y = -2, Dy = 8, D²y = 0, when x = 0.

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Q: Differentiate the following functions using Chain Rule: 1. y = (4x + 3)² 2. y = √5x-2 3. y = (6x-4)²…

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Q: √x(y)²-(√x cos √x - sec √x)y'=1

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Q: S- (A) True B) False tan r²dr=2x tan.x²

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Q: 2.2 INTEGRATION OF RATIONAL FRACTIONS 16

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Q: By method of Integration by Partial Fractions, (x³ +5x²+6) dx (x²–2x+5)² A True B) False A B (2x-2)…

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Q: Find the limit, if it exists. (If an answer does not exist, enter DNE.) x4 - 14y² lim (x, y) (0, 0)…

A: To find the limit of the function

Q: y = 9x² and y = 0 about x = −4

A: Given:        y=9-x2 and y=0         x2=9           x=3 about x=-4

Q: 7. [(In x)² dx

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Q: (D² + 4)y = 4 cot 2x

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Q: Look for existing numerical integration approximations available other than the methods discussed.…

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Q: 6. ၂ 3z+1 -4) -dz

A: ∫3z+1(z2-4)2dzExpand:=∫3z(z2-4)2+1(z2-4)2dz=3∫z(z2-4)2dz+∫1(z2-4)2dzNow solving…

Q: Determine the volume of the solid obtained by rotating the region bounded by y= x^2 and y=x about…

A: Note:- These are multiple questions and according to our company guideline we can do maximum one…

Q: Consider the triangle with vertices P(3, -4, 0), Q(4, -1, -2), and R(8, -3, -3). Determine the…

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Q: [+ dr. sin√xcos√x Зл A 256 3 B 512 None Зл 512 (D E لما 3 256 -dx is equal to

A: We can find the answer as below.

Q: Suppose the functions heas and reas are defined follows beas = 5x=2x² rexlx23x4 X+2 -2 Write down Oh…

A: We have to solve the given inequalities.

Q: D +00 [+0⁰. Evaluate: A B 0 C) None 1 +∞ (divergent) E ex dx

A: We have to solve above integration

Q: The volume of the solid generated by revolving the region bounded by x2=4y and y2=4x about y=4 is to…

A:

Q: (5x²+4)

A: ddx15x2+43

Q: (x+3)dx 10. ·S 4x² + 4x³+x²

A: A detailed solution is given below.

Q: 50 [" (ax³ + bx² + cx) dx=2b -50 A) True B) False 50 x²dx

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Q: 7. 1-3√√x X 2 X √ √ 3 -dx

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Q: . Find the area between the curve f(x) = √x and g(x) = x³.

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Q: dt ·S₂ (²+1)' 17.

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Q: Evaluate: 2 sinxcos³xdx is equal to 0

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Q: Find y dy ·S- using the substitution +5= √√y+2 U /y+2 /y+2−5) (5√√y+2+y+24) + C…

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Q: Determine whether the lines L₁ and L2 are parallel, skew, or intersecting. L₁: x = 6 + 4t, y = 8 -…

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Q: Question 5 fx²√3x dx is equal to 0 -27 (3 - a) 3 - -5 7 (3— æ) +15√(3-x) - + 2 2 -5 0 æ) −3 (3 – a)…

A: To find out the integration.

Q: S₁ A B If 2x²+x-2 (x+1)(x²+1) ² 1 -- 2 U NIG 5 —— D E) None + -S₂ -dx = A x + 1 + B (2x) + C x²+1…

A: Partial fraction decomposition

Q: Determine the area of region by y = x^2 + 4x and the y - axis

A: Area between the y=x^2+4x and y-axis is unbounded .  So, we will find the area bounded by the region…

Q: If a particle moves on a straight line so that s = et (cost – sint) . Which expression can be used…

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Q: Evaluate the following integrals/limit/s: 1. S√16-x²dx

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Q: Question 11 Evaluate: S₁ 2 A 63 16 B 105 C) None 16″ D 105 E 2π - 63 sinxcos³xdx is equal to

A: In given problem we solve definite integral using substitution method .

Q: 2. 2 4 Scot² 3x csc + 3xdx

A: