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The only shape whose area you know how to calculate is a rectangle, so you draw
a bunch of skinny rectangles with one end of each rectangle on the speed-graph.
The more rectangles you draw and the skinnier they are, the more accurate your
calculation will be. The whole idea behind one of the main divisions of Calculus is
how to do this in such a way that the width of the rectangles shrinks to zero and
the number of them becomes infinite, so the area calculation becomes exactly right.
That's the part of math called "Integral Calculus", and you're thinking close to it now.
You're gonna have a lot of fun with it in just a few years if you stick to your math.
What else can I help you with?
When using a graph to solve a problem about how far a car traveled during a specified time during which it was accelerating how many area calculations do you have to make and what are the shapes?
The answer depends on the variables plotted in the graph.
When you use a graph to solve a problem about how far a car traveled during a specified time during which it was accelerating how many area calculations do you have to make?
To calculate the distance traveled from a velocity-time graph, you need to calculate the area under the graph. The number of calculations you need to make, and the shapes you divide the area into will depend on the shape of the curve.The skinnier you make the slices, and the more area measurements you make,the more accurate your answer will be.In the kind of math called "calculus", there's a way to work that problem as if thewidth of the slices was zero and there was an infinite number of them, so that the answer comes out exactly right. It's called "integration."
What do you call it when you perform all mathematical calculations on a problem?
When you perform all mathematical calculations on a problem, it is often referred to as "solving" the problem. This involves applying relevant mathematical operations and techniques to arrive at a definitive answer or conclusion. In some contexts, it may also be described as "completing" the calculations or "working through" the problem systematically.
How do you figure out velocity?
Velocity is displacement divided by time. Displacement is different from distance traveled, as displacement states how far you traveled in RELATION to a starting point. The formula for Velocity is ---- v = x / t v = Velocity x = Displacement t = Time velocity is a vector quantity so the direction should also be specified unless it is implicit in the problem. ----
What is a special set of rules that gives the order in which calculations a done to solve a problem?
what is a special set of rules that gives the order in which calculations are done to solve a problem
What is the step for solving numeric problem?
1. Analzye 2.Calculations 3.Evaluate
Why is dimensional analysis useful in scientific calculations and problem-solving?
Dimensional analysis is useful in scientific calculations and problem-solving because it helps ensure that the units of measurement are consistent throughout the calculations. This method allows scientists to check the accuracy of their calculations and identify any errors that may have occurred. By using dimensional analysis, scientists can easily convert units and solve complex problems without making mistakes in the process.
How do you resolve the problem cannot copy cannot find the specified file make sure you specify the correct path and file name?
you resolve the problem copy find the specified file make sure you specify the correct path and file name
When does Exponents used to solve a math problem?
common logarithms, natural logarithms, monatary calculations, etc.
What is a amalgarythm?
A process or set of rules to be followed in calculations or other problem-solving operations, esp. by a computer....
How can you put a sentence with amiss?
My calculations were amiss after solving the math problem, because my teacher got a different answer.
How do you use the integer strategy?
The integer strategy involves breaking down a problem into manageable parts by using whole numbers to simplify calculations. For example, when solving a word problem, you can identify key quantities and represent them with integers. This method helps in organizing information, making calculations easier, and ultimately arriving at a solution more efficiently. By focusing on whole numbers, you reduce complexity and minimize errors in your calculations.
