# Calculus

posted by .

(A) Given that P = {X0, X1, X2.......Xn} is an arbitrary partition of [a,b], find the lower and upper sum for f(x)=x+3.

(B) Use your answers to part (a) to evaluate the integral of f(x) from a to b.

## Similar Questions

1. ### calculus

Evaluate the definite integral: upper number of the integral is 6 lower number is 2(4x^2+5)/sqrt of x*dx
2. ### calculus

Use the Upper Bound theorem to find an integral upper bound and the Lower Bound Theorem to find an integral lower bound of the zeros of the function. 3x^4 - x^3 - 8x^2 - 3x - 20. This is one of the problems from my summer review and …
3. ### integral calculus..

Evaluate the following integral:- çMvdv , with upper limit 'v' and lower limit 'u'
4. ### integral calculus

Evaluate the following intergal:- integral of [Mvdv] with upper limit 'v' and lower limit 'u'
5. ### Calculus

(A) Given that P = {X0, X1, X2.......Xn} is an arbitrary partition of [a,b], find the lower and upper sum for f(x)=x+3. (B) Use your answers to part (a) to evaluate the integral of f(x) from a to b.
6. ### Upper-lower bounds-solved

find the upper and lower bounds for definite integral sign, a=1, b=6, sqrt(x) dx. partitions are as follow: x0=1, x1= 3, x2=6 of the interval [1,6] upper sum: 3sqrt(3) + 3sqrt(6) lower sum: 3sqrt(3) + 3 but this is incorrect. can someone …
7. ### Sums-Calc

find the upper and lower bounds for definite integral sign, a=1, b=6, sqrt(x) dx. partitions are as follow: x0=1, x1= 3, x2=6 of the interval [1,6] upper sum: 3sqrt(3) + 3sqrt(6) lower sum: 3sqrt(3) + 3 but this is incorrect. can someone …
8. ### calculas 1

Use upper and lower sums to approximate the area of the region using the given number of subintervals (of equal width). (Round your answers to three decimal places.) y = 7/x number of interval between are 5 upper sum= lower sum=
9. ### calculus help me pllllllllllz

Find out what kind of improper integral is given below §dx/{x^4+4}....?
10. ### Math (Definite Integrals)

Sketch the region given by the definite integral. Use geometric shapes and formulas to evaluate the integral (a > 0, r > 0). r ∫ sqrt(r^2 - x^2) dx -r While I recognize that this looks similar to a circle function, I'm not …

More Similar Questions