It is an intuitive way to find the area of a curve by approximating
that area with a series of rectangles between the intervals. In
this rule, the midpoint of each of the ranges is used as the point
at which the evaluation of the function for Riemann Sum can be
done. It is an excellent way of finding the approximate area using
rectangles and making the curve pass through the midpoint of the
top side of the rectangles made.

It is said that the Midpoint rule can be used to get a better
estimation of the area as compared to the left – rectangle or right
– rectangle sum.

In the figure above, it can be seen that the part of each
rectangle that is above the curve is roughly equal to the gap
between the rectangles as well as the curve. Using A midpoint sum
gives a significant estimate of these two errors around canceling
out each other.

**Midpoint Rectangle Calculator Rule**—It can estimate the
exact area under a curve between points a and b,

Using a sum of midpoint rectangles calculated with the given formula. It has said that the more number of rectangles; the better will be the estimate:

Where, n is said to be the number of rectangles,

A **midpoint rule calculator** can be used to find the accurate
results of the integration of the area under the curve. It will
take the upper limit and the lower limit along with the number of
rectangles under the curve.

The **midpoint rule calculator** put ease
to our work by giving the result instantly once the input is
provided. Finding the result of an equation manually is an easy
task, but problems involving complex equations midpoint rule
calculator would be the most convenient way to find the result.

A
**Midpoint calculator** is an effective tool that not only saves time
and reduces our workload but is also useful for the pupil who wants
to check their answers of the question whether their obtained
result is correct or not.

One
of the best methods to find the area under the graph is to add the
consecutive slices or rectangles of equal width, but at times,
finding the area of the curve seems unfeasible because of complex
calculations. Humans are prone to making errors, which would lead
to misleading results. Mistakes are not the only problem students
face, but also the time wasted while solving the complex problem
and in the end getting an incorrect answer can be frustrating which
would affect our behavior towards the other questions. This
calculator gives us the accurate solutions of the complicated
equations and problems, also saving a lot of time giving us more
time, which could be used to solve other questions. Solving complex
calculations with ease and efficiency is the prime motive of this
calculator. Use this calculator for solving complex problems.

While
preparing to solve the complex problems which require a lot of
operations, most of the students spend time to get an idea on 'what
is the first step to solve this question.' In this situation, they
would not like to spend time thinking about the integration, their
rules, and formulas. Regular calculators at that moment won't be of
any use. , By using the **Midpoint calculator**, students will be able
to solve the integration part of the problems because the time
consumed in solving the equation manually or by use of a regular
calculator would reduce.

- Easy to use
- Saves Time
- Accuracy