1 Use a trig substitution to evaluate J Vex - 36x +37

Q: c. – 4x +4 – In x = 0 for 1 < x < 2 and 2<x<4

A: Hi! Thank you for the question As per the honor code, We’ll answer the first question since the…

Q: 10. The weekly revenue of Mr. Martinez eatery is R = -3p2 + 60p + 1 060, where p is the price of the…

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Q: * Evaluate. 2t |4 + et| dt

A: Solution :-

Q: By using the substitution u = x3", ir

A: Given, by using the substitution u=x3n, then   To find:   (1).   ∫nx3n-1ex3nex3n+8dx   (2).…

Q: P2: Calculate 2 ( aik Xi Xj Xx) where the Chijk are constants

A: We have to find  ∂aijkxixjxk∂xi that is partial derivative w.r.t xi. aijk is constant. To find the…

Q: 13 fx. Sfr Vx? +ydydx 0 0

A: Integration

Q: Let X- Unif(4, 10). a. Calculate P(X 1). Prob = C. Assuming that 4 SIS5, calculate P(X <t|X< 5).…

A: X~ Uniform(4, 10) a) P(X&lt;5)=x-ab-a=5-410-4=16=0.1667 Therefore, P(X&lt;5)=0.1667

Q: j٬j )نقاط( jلسؤال 7 The number of multiplications :in 16-point FFT is 16 O 32 O 256 O 8 0

A: To find  No of Multiplications in 16point FFT

Q: 31 In |x| + + In]x + 2| + C 8 4x 4x2

A: Given that: The integral is ∫4 x3 + 1x4 + 2x3= 18 ln x + 14x -14x2 +318 ln x+ 2 + C

Q: 11 Compute x2+ where x =i- 1. Answer: 2.

A: We have to find the value

Q: I Cimpute-he the following bylk matnin detexminant 4 3 3 6 4 2

A: Let A be the given matrix - A = 1111123413610141020A =…

Q: 5. Use the substitution method to evaluate So 3x²+2 x3 + 2x +37 dx.

A: Topic = Integration

Q: (b) Evaluate: 15 XV289 – x2 dx by first substituting u = 289- x and demonstrating the method of…

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Q: find Xy 3. X2 120T 于20 16 X2 + 120 TT (1

A: Given,            310+20=x2-120πx2+120π

Q: 1S prove that (a + b) = a² + b².

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Q: b-a on and interval. Round to the nearest thous 3] 523

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Q: – 10x J (2x – 3)(x + 5) 11 - - Evaluate + C

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Q: Q4 Determine i) S Inßx x²dx Sax+8 ii) çdx x²+4x4B

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Q: Evaluate [3(4-j4) + (j3)(++j4)]tan (4-6i)

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Q: Solve for u. u+5=5 ?

A: Multiply with 5 on both sides

Q: √x³√1-x² 2

A:

Q: (-1+ jv3 )i

A: We will solve this using Polar form, De Moivre's theorem and n th root of complex number

Q: Find y" in x2 + y2 = 9. O 9 9.

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Q: 2017 J Q3 + V5 in the form a+bV5, where a and b are integers. Without using a calculator, express -2…

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Q: Evaluate by Algebraic Substitution: |1+ Vz dz 5.

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Q: 22) Find m2TSR R U 2x + 14 2x – 7 125° - S

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Q: 26) Find mzU. K 9x+10 80 T. 2x U-

A: The given diagram is

Q: n! Verify that Ex1+…+xr=n,xi20 r^n for any r, n>1 x1!x2!...xr!

A: Consider the given information. Let n is greater than equal to 1 arbitrary. Use the mathematical…

Q: Calculate x-z lmage 24 ) 8х -2 2x + 1 z + 22 3z O 10 O 10

A: Solution

Q: Evaluate the integral: 7x/2x² – 5 dx ○ 중(222 -5)1 + O 중(2a22-5)- +C 7 21 o 글(272-5)-++C (2a² – 2 + C

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Q: 4. Evaluate: [ 1 dt. Vt2 –6t+13

A: Integration of the function helps to find the required value of the given expression. Integration…

Q: By using this 3B=5 St Xj <B Vj EN Poove

A: See the attachment

Q: (c) Use a calculator to verify that x = 5797, x = 5,606,171, y= 587, y = 67,455 and %3D xy 559,988.…

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Q: 2 find the der ivative d.

A: Consider a function is defined as, y=fx·gx The derivative of such a function is determined using…

Q: Express by ¡y; in the terms of x variables where y; = C¡¡x; and bicik = 8k.

A: Given equations as yi=cijxj and bijcik=δki

Q: 03 Evaluate J (3-2x)5 using substitution

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Q: Hind Ahe standard mateix A of the linnartrangomatoon 2x x+y

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Q: Evaluate the definite in V5x + 3dx

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Q: Express (i)(T) J3(x) in terms of J₁(x) and Jo(x) (ii) J₂(x) in terms of J₁(x) and Jo(x) (iii) J4…

A: Note: since you have posted multiple questions. As per our guidelines we are supposed to solve only…

Q: QA Evahate 1- fa ++ In(2)x

A: Question number 3/A is solved. Solving more questions are against the policy of bartalby. Posts…

Q: Use substitution method to prove step-by-step that (PAQ)^(P = –(Q^R))^(S = R) = ¬S.

A: We are asked to prove the following using the substitution method, P∧Q∧P⇒~Q∧R∧S⇒R⇒~S We will show…

Q: de J 2- 3sin(e)

A: Given that: ∫dθ2-3sinθ

Q: 5) Evaluate J x3+3x

A: From the data:

Q: S 1+ Vxdx 3

A: We need to evaluate the integral

Q: 10) Let pla)= axtx?_4X. Simpify plad -pQ-)

A:

Q: Use substitution technique (Vp+qx + x² = z – x) to show that dx 1 Vr2 + x + 2 +x – /2 - In Vx² + x +…

A: see the attachments

Q: Evaluate: J (æ – 4) (x – 1)

A:

Q: How Find 7.J {(H) = 2(-1)** uck-1) Ans: 2Z ē

A: Z Transform of an impulse f(k) is defined as: F(z)=∑k=-∞∞f(k)z-k

Q: 11 .7. Determine: / 3 (2 – 5x')"(7xº – 15a²)dr J 3x+5

A: We will evaluate the given integral.

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.