Problam APProscimate 3/0.126

Q: 73 dx

A:

Q: 2. determine ∫12/5-2x dx by using substitution technique.

A: ∫125-2xdx  This is the integral given to us.we need to perform valid substitutions to evaluate the…

Q: State the Extended Power Rule for differentiating xn. For what values of n does the rule apply?

A: State the Extended Power Rule for differentiating xn For whatvalues of n does the rule apply?

Q: Evaluate arcsec(csc ) O 2 2 V3 3 6

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Q: evaluate the ntearal 4. (メースdx 3.

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Q: Differentiate.   y = In (Cosh 3x)

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Q: Evaluate. (Be sure to check by differentiating!) 6 7 STOCK *XX=-=-= dx, x# 7 + 6x 6 6

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Q: ftostt s

A: As per the bartleby guidelines for more than one question only one has to be solved. Please upload…

Q: State the Extended Power Rule for differentiating x n. For whatvalues of n does the rule apply?

A: State the Extended Power Rule for differentiating xn. For what values of n does the rule apply?

Q: at 0.05 level? B. Based on your conclusion, what type of error could you have just made? Describe a…

A: Test statistic   z =-1.5538 p-value = 0.1202 Decision: Fail to reject H0.

Q: Evaluate V153 using Newton- Raphson method correct to 5 significant figures.

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Q: Find/ S dy

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Q: Sinh exp 2

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Q: PARTA AL FRALT 1ON INTEERALS 2)

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Q: Evaluate. (Be sure to check by differentiating!) | 16. dx

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Q: uniro uted between ciusiv ility that a person waits exactly 5 minutes.

A: Answer:

Q: evaluate the integrel of (4+r)^3 dr

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Q: use trapezodial rule and round to six decimal places

A: Given: ∫1410lnxdx , n=6 To find : Value of integral using trapezoidal rule  round to six decimal…

Q: Evaluate ∫sinh3xdx.

A: We use the expression of sinh(x), then we expand using the cube formula and integrate.…

Q: 7. dx ггтV)

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Q: dx x √16-x² dx

A: To find out the integration.

Q: Find the antiderivative x3/square root of 25+x2

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Q: find the Taylor pelynomial for Ju) =lnx about

A: Taylor series of a function is an infinite sum of terms that are expressed in terms of the…

Q: Еxercise 13 Determine how тany times 0 арpears in thе тultiplicatioп table for Z16-

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Q: 1 2n –1 n=1

A: Answer is- The given series is divergent Explanation of the solution is given below...

Q: This is calculus

A: LHS = ∫-21(x2+x)dx = (x33+x22)-21         = (13+12+83-42)           = 3/2

Q: Eind to approximation to Jas corect decimal an three places

A: The given expression is 253. Let y=x13, where x=27,∆x=-2 as 25=27-2. That is, y=2713=3 Obtain ∆y:…

Q: tnes) メ edx. Uince) LnC2)

A: Given: I=∫ln2ln5exdx we know that ∫exdx=ex+c

Q: Calate the in Jefinide integual

A: We have to integrate

Q: +1

A: I have stated the used formula in the solution

Q: integrate the folowing expression. +2)* (6x°dx)

A: To integrate:∫x6+24· 6x5dx

Q: evaluate using the appropriate method or combination of methods.

A: We will need by parts method with

Q: dx √x² - 4x + 13 S

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Q: dx (4+x²)² √

A: The given integral is ∫dx4+x22. Evaluate the integral value.

Q: Sv x² - 36 dx

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Q: Evaluate. (Be sure to check by differentiating!) dx 5-6x

A: We have the formulas,                  ∫1xdx=lnx+c   c= constant of integration…

Q: lity that exactly 43 voted bability that exactly 43 of 181 eligible voters voted is to four decimal…

A: Given n=181 X=43

Q: Sinh SechG)

A: Given:      ∫sinh(x)esech(x)cosh2(x)dx

Q: ח יחה tangent. 12. 108° 60°

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Q: Find an approximate value for 2√0.253

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Q: Assignmant Indegrat 32. 2. dx 3) d2

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Q: Evaluate. (Be sure to check by differentiating!) S(x3 + 5)° x² dx

A: ∫(x3+5)9x2dx Formula ∫xndx=xn+1n+1+C

Q: cot

A: solution:-let x=cot-1(-3)-3=cotx      ( cot is negative in second quadrant)bacause range of cot-1x…

Q: en by

A:

Q: √x² - 36 dx

A: Reduction Formula :    ∫secn(u)du =n-2n-1∫secn-2(u)du+secn-2(u) tan(u)n-1

Q: Intigrats 2. Dinx Cacx de la a Pseitor Mumbeh

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Q: how to use the apr approximation formula

A: For finding approximatel formula

Numerical Integration

In a mathematical investigation, numerical integration comprises a wide group of calculations for computing the mathematical estimation of definite integral, and likewise, the term is moreover in some cases used to depict the numerical solution of differential equations. The most important aspect of this theory is error analysis.