Integration Using the Trapezoidal Rule

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Questions

• What is Integration Using the Trapezoidal Rule?
• How does the trapezoidal rule work?
• How do you Use the trapezoidal rule with four equal subdivisions to approximate a definite integral?
• How do you Use the trapezoidal rule with #n=10# to approximate the integral #int_1^2ln(x)/(1+x)dx#?
• How do you Use the trapezoidal rule with #n=6# to approximate the integral #int_0^3dx/(1+x^2+x^4)dx#?
• How do you Use the trapezoidal rule with #n=10# to approximate the integral #int_0^2sqrt(x)*e^(-x)dx#?
• How do you Use the trapezoidal rule with #n=8# to approximate the integral #int_0^pix^2*sin(x)dx#?
• How do you Use the trapezoidal rule with #n=6# to approximate the integral #int_0^1e^-sqrt(x)dx#?
• When do you use the trapezoidal rule?
• How do you find the error that occurs when the area between the curve #y=x^3+1# and the x-axis over the interval [0,1] is approximated by the trapezoid rule with n = 4?
• How do you solve the AP Calculus AB 2014 Free Response question #4? http://media.collegeboard.com/digitalServices/pdf/ap/ap14_frq_calculus_ab.pdf
• How do you use a trapezoidal riemann sum?
• How do you use the Trapezoidal rule and three subintervals to give an estimate for the area between #y=cscx# and the x-axis from #x= pi/8# to #x = 7pi/8#?
• How do you do the trapezoidal rule to compute #int logxdx# from [1,2]?
• How do you use the Trapezoidal Rule with n=60 to estimate the length of the curve #y=sinx#, with x greater or equal to 0 and x less than or equal to pi?
• How do you use the Trapezoidal Rule, the Midpoint Rule, and Simpson's Rule to approximate the given integral with the specified value of n=6 for #int 9 sqrt (ln x) dx# from [1,4]?
• How do you approximate of #int sinx(dx)# from #[0,pi]# by the trapezoidal approximation using n=10?
• How do you estimate the area under the curve #f(x)=x^2-9# in the interval [-3, 3] with n = 6 using the trapezoidal rule?
• How do you use the trapezoid rule to approximate the equation #y=x^2 -2x +# bounded by #y=0#, #x=0#, and #x=3#?
• How do you determine the area enclosed by an ellipse #x^2/5 + y^2/ 3# using the trapezoidal rule?
• How do you use the trapezoidal rule with n = 4 to estimate the integral #int_0^(pi/2)cos(x^2)dx#?
• Using n=4 trapezoids, how do you approximate the value of #int sqrt(x+1) dx# from [1,3]?
• How do you use the Trapezoidal Rule to approximate integral #int(2/x) dx# for n=4 from [1,3]?
• How do you use the trapezoid rule for #int 2 sin x^2 dx# from x = 0 to x = 1/2 with n = 4?
• How do you use the trapezoidal rule to approximate integral of #e^-3x^2 dx# between [0,1]?
• How do you use the Trapezoidal Rule with step size n=4 to estimate #int t^3 +t) dx# with [0,2]?
• How do you use the trapezoidal rule to approximate the Integral from 0 to 0.5 of #(1-x^2)^0.5 dx# with n=4 intervals?
• How do you use the trapezoidal rule and five sub-intervals find approximation for this integral x=1 and x=3 for #1/x^2 dx#?
• How do you use the trapezoidal rule to find the integral from 1 to 4 for #6sqrt(lnx)# with n=6?
• How do you approximate the given integral with the specified value of "n" for the integral from 0 to 1/2 of #sin (x^2) dx# (n=4)?
• How to you approximate the integral of # (t^3 +t) dx# from [0,2] by using the trapezoid rule with n=4?
• How do you use the Trapezoidal Rule with n=4 to approximate from [2,3] of # 1/(x-1)^2 dx#?
• How do you use the Trapezoidal Rule and the Simpson's Rule when n=4 when approximating the integral # (5t + 6) dt# from [3,6]?
• How do you use (a) the Trapezoidal Rule, (b) the Midpoint Rule, and (c) Simpson’s Rule to approximate the given integral #(1+​cos(​x))^​(1/3)# from #[pi/2,0]?
• How do you use the trapezoidal rule with n=3 to approximate the area between the curve y=x^2 and the x-axis for 1 ≤ t ≤ 4?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #y(t)=(t^3 +t)# from 0 to 2?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #y=1/(x-1)^2# from 2 to 3?
• How do you use the trapezoidal rule with n=5 to approximate the area between the curve #y=(3x^2+4x+2)# from 0 to 3?
• How do you use the trapezoidal rule with n=2 to approximate the area between the curve #y=x^2# from 1 to 5?
• How do you use the trapezoidal rule with n=2 to approximate the area under the curve #y=1/x^2# from 1 to 3?
• How do you use the trapezoidal rule with n=6 to approximate the area between the curve #6sqrt(lnx)# from 1 to 4?
• How do you use the trapezoidal rule with n=6 to approximate the area between the curve #f(x)=x^2-9# from -3 to 3?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #y=x^2+4x# from 0 to 4?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve # sin (x^2)# from 0 to 1/2?
• How do you use the trapezoidal rule with n=60 to approximate the area between the curve #y=sinx# from 0 to pi?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #y=sqrt(x+1)# from 1 to 3?
• How do you use the trapezoidal rule with n=9 to approximate the area between the curve #y=x^2 -2x +2# from 0 to 3?
• How do you use the trapezoidal rule with n=6 to approximate the area between the curve #9 sqrt (ln x) # from 1 to 4?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #sqrt(x) sinx# from pi/2 to pi?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #x ln(x+1)# from 0 to 2?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #lnx# from 1 to 3?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve # (5t + 6)# from 3 to 6?
• How do you use the trapezoidal rule with n=4 to approximate the area between the curve #1/(1 + x^2) # from 0 to 6?
• How do you use the trapezoidal rule with n=10 to approximate the area between the curve #1/sqrt(1+x^3)# from 0 to 2?
• How do you find the area using the trapezoid approximation method, given #(2-cos x) dx#, on the interval [1, 10] using the subinterval [1,5], [5,8] and [8,10]?
• How do you find the area using the trapezoid approximation method, given #sin (x^2) dx#, on the interval [0, 1/2] using n=4?
• How do you find the area using the trapezoid approximation method, given #1/x^2 dx #, on the interval [1,3] with n=5?
• How do you find the area using the midpoint approximation method, given # sinx(dx) #, on the interval [0, pi] with n=10?
• How do you find the area using the trapezoidal approximation method, given # sinx(dx) #, on the interval [0, pi] with n=10?
• How do you find the area using the trapezoidal approximation method, given #(5t + 6) dt #, on the interval [3, 6] with n=4?
• How do you find the area using the trapezoidal approximation method, given #cos(x^2)#, on the interval [0, 1] with n=8?
• How do you find the area using the trapezoidal approximation method, given #f(x)=x^2 -1#, on the interval [2,4] with n=8?
• How do you find the area using the trapezoidal approximation method, given #e^(x^2)#, on the interval [0,1] with n=10?
• How do you find the area using the trapezoidal approximation method, given #(x^2-x)dx#, on the interval [0,2] with n=4?
• How do you find the area using the trapezoidal approximation method, given #(x²-6x+9) dx#, on the interval [0,3] with n=3?
• How do you find the area using the trapezoidal approximation method, given #cos(4 x) dx#, on the interval [-1, 2] with n=10?
• How do you find the area using the trapezoidal approximation method, given #sqrtx#, on the interval [1,4] with n=3?
• How do you find the area using the trapezoidal approximation method, given #sinpi*x dx#, on the interval [2, 5] with n=25?
• How do you find the area using the trapezoidal approximation method, given #f(x)=5 sqrt(1+sqrt(x)) #, on the interval [0, 4] with n=8?
• How do you find the integral of tanx from #[0,pi/4]# using the simpsons rule using 6 intervals?
• Estimate the area under the curve #1/(x-1)^2# over the interval #[2,3]# with #n=4# using the trapezium rule?
• Approximate #\int_0^2 1/(1+x^3)dx# using Trapezoid Rule?