Solving for the equation or the problem?Solving a Calculus Equation: Help Needed

In summary, the person is seeking help with a problem related to integration, but is unsure if it is the correct classification. They have provided an equation and a similar solved equation, but are struggling to achieve the same result. They clarify that this is not a homework problem and ask for any guidance or assistance.
  • #1
bakoo
19
0
Hey, need some help on a problem, think its classed as integration, but may be wrong?

I have formulated this equation, but don't know how to get to the next step

[tex]\therefore\: -MA*1 + RA \frac{1^2}{2} - 29.43 * 0.4 - 19.62 * 0.85[/tex]


This is a similar equation that has been solved

[tex]\therefore -\;MA * 20 + RA * \frac{20^2}{2}- \frac{20^3}{8} + \frac{10^3}{8} -6 * 5^2\;=\;0[/tex]

and here is the solution

[tex] \displaystyle \therefore\;\;\;\;\;\;10\;R_a\;-\;M_a\;=\;\frac{205}{4} [/tex]


----

I don't know, and can't figure out how to achieve this result for the top formula? Calculus is not my strong point at all.

This is not homework, this is related to a problem i am trying to solve.

Thanks for any help
 
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  • #2
I would recommend that you first take the time to write out the problem. What you have is NOT an equation and you give no idea WHAT you want to do.

Also, because this has nothing to do with either calculus or differential equations, I am moving it to the "general math" section.
 

FAQ: Solving for the equation or the problem?Solving a Calculus Equation: Help Needed

What is integration of equations?

Integration of equations is a mathematical process that involves finding the anti-derivative of a given function. It is the inverse operation of differentiation and is used to calculate the area under a curve or solve problems related to rate of change.

How is integration different from differentiation?

Integration and differentiation are inverse operations of each other. While differentiation involves finding the rate of change of a function, integration involves finding the original function from its rate of change. In other words, differentiation is like going from position to velocity, whereas integration is like going from velocity to position.

What are the different methods of integration?

There are several methods of integration, including substitution, integration by parts, trigonometric substitution, and partial fractions. Each method is used for different types of functions and may involve multiple steps.

What is the significance of the constant of integration?

The constant of integration is a value that is added to the result of integration. This is because when a function is differentiated, the constant term becomes 0. Therefore, when integrating, the constant is added back to the equation to ensure that the original function is obtained.

How can integration be applied in real-life situations?

Integration has various applications in physics, engineering, economics, and other fields. For example, it can be used to calculate the work done by a variable force, determine the velocity of an object from its acceleration, or find the total cost of production for a company. It is a powerful tool for solving problems related to rates of change and accumulation.

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