use the gaussian quadrature formuld to estimate it cund onilt foddxit, where fad =x+2

Q: The TrapZoidalrule for fdx = 5 and Midpointrule %3D fex) olx = 4 what value does Simp Sans rule give…

A:

Q: What is the midpoint of KL ?

A: we have to find the mid point of  line KL

Q: Use FTC I to show that x" dx = 0 if n is an odd whole number. %3D Explain graphically.

A:

Q: Find the orthogonal trajectories of the family of curves y^3 = 3(? − ?). Draw a few representative…

A: We will find out the required solution.

Q: B. USING GAUSS QUADRATURE WHEN N=6 5 -3 (4x − 3)³ dx

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Q: 3x+4 > [1] S dx x² +3x+2

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Q: What is the formula that would be used to calculate the trapezoid approximation of s82x dx using…

A: we have to approximate the value of integral by using trapizoid rule

Q: S find the Voutofeguatin 3x€-1rinthe interval Co,1] bg using:- - Bisectin method

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Q: Use an appropriate local linear approximation to estimate the value (2.03)^3

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Q: Use a local linear approximation to estimate 9.02^(1.5) [please show complete solution]

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Q: Use the Midpoint Rule with n = 4 to estimate (x² + 1) dx %3D

A: Given:        ∫02x2+1dx       n=4 , a=0, b=2   Midpoint Rule…

Q: What value of n should be used to guarantee that an estimate of is accurate to within 0.01 if we…

A: This is a problem of Numerical Analysis.

Q: the value of the value of SSyy is

A: In simple regression model, the SSyy can be obtained using following formulae SSyy = Σy2 - (Σy)2/n…

Q: Estimate the cubed root of 28 using a linear approximation

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Q: QUESTION 2. Use the trapezoidal rule with n = 10 to approximate. = the error. da and estimate

A: Given: The integral ∫01ex2dx  . To find: Aproximate the given integral using the trapezoidal rule…

Q: on. Find the method of moment estimate for 0

A: Given that sample size n = 4,  Y1 = 0.42, Y2 = 0.1, Y3 = 0.65, Y4 = 0.23

Q: ctions. Then give the horizontal asyr 4x 37. f(x) = 20x + 1

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Q: Evaluate: x2dz using trapezoidal method with n = 10. Round off to 6 decimal places.

A: To evaluate using the trapezoidal rule with n=10.

Q: Estimate (1.02) V0.99 using a local linear approxima

A: Here we have to use the linear approximation.

Q: • Use the trapezoidal rule with n = 14 to estimate: -dx √√1+x²

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Q: In AXYZ, what is the length in inches of XY? F 6 in.

A: Here we have to find XY=?

Q: Use linear approximation to approximate cubrt(28)

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Q: Evaluate: So fixy³ dydx

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Q: 4 – 2x dx. x3 + 2x2

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Q: The cube root of 512 is 8. How much larger is the cube root of 514.4? Estimate using the Linear…

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Q: This is calculus

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

Q: use the tangent plane to estimate the value of √(4.8x5.02)

A: use the tangent plane to estimate the value of √(4.8x5.02)

Q: . Use linear approximation to find v100.7

A: Linear Approximation For a function of any given value, the closest estimate of a function is to be…

Q: Find the length of the curve y= lnx from x= sqrt of 3 to x=2 sqrt of 2

A: Given y=lnx dydx=1xLenght of the curve L=∫3221+dydx2dx=∫3221+1x2dx=∫322x2+1xdx

Q: rtain spring 12 in., how far will the

A: Given that the stretch in spring is directly proportional to weight placed at the end. let  w =…

Q: ) Find the equation of the tangent f (x) = 4x - 8/x at a = 16. %3D %3D

A: Given: fx=4x-8x at x=16 For finding equation of tangent at x=16, we need to find y-coordinate for…

Q: Find an estimator for b when a = 0 using the method of moments.

A: It is given that X1, X2, .......,Xn follows Uniform(a, b)

Q: When observations are mea than counted, continuous da the outcome. Soloot on

A: Yes, so many times we measured the observation rather than counted. For example, we measure height,…

Q: VX is a midsegment of ATUW. If TU 74, what is VX?

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Q: Solve the systeem of eguatins by eliminatoe メ+2ソ-3-6 x+y+3=6 2メ+ソ37

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Q: he divergence of the vect-

A:

Q: Use FTC I to show that x" dx = 0 if n is an odd whole number. Explain graphically.

A: Given: show that ∫-11xndx=0 if n is an odd whole number we know that  ∫xndx=xn+1n+1+c…

Q: 11

A: A tangent is a line segment which touches the circle at only one point. A tangent is perpendicular…

Q: Find dy for the folllo wing. funehlons

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Q: evalu ate the integ ho ral (Usec for Hhe constant of integ ra (In (x))²dx

A:

Q: A heavy rope, 60 ft long, weighs 0.7 lb/ft and hangs over the edge of a building 130 ft high. (Let x…

A: In this question, we have to find the work done in pulling the rope over the given building We use…

Q: Use a linear approximation to estimate the number sqrt9.1  .

A:

Q: What formula would be used to calculate the middle rectangle approximation of Söy x +2dx using four…

A:

Q: Given: y = cosh cosh (ex²)

A: Formulas:ddx cos hx =sin hxddx ex =exddx xn = n xn-1

Q: After flying at an altit nen its ground distance- of depression for this

A:

Q: Use the trapezium rule, with 4 strips, to estimate fe-a* dx on [0, 2]. What is the maximum error?…

A: Given integration is : ∫02e-x2dx The formula used in trapezium rule is :…

Q: Find by implicit dlitferentiathin; That the tangent to the eclipse x =1 at point (torY%) is LoX + Yo…

A: The slope of the curve at any point (x0, y0) is : m = f'(x0, y0)     The equation of a line in slope…

Q: How many subdivisions should be used in the trapezoidal rule to approximate S with an error whose…

A: Trapezoidal rule is an integarl used to approximate the area under the curve by dividing the area…

Q: Use a linear approximation to estimate v10001.

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Q: find using Serie s リ2 dx "I+X 2

A: As a first step, we need to obtain a series for the integrand.

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.