we solve for when vs by solving for

Both phrases are correct, but they are used in different contexts. 'We solve for when' is used when discussing the process of finding a specific time or situation, while 'by solving for' is used to indicate the method or approach used to find a solution. They are not directly comparable as they serve different purposes.

Last updated: March 15, 2024 • 610 views

we solve for when

This phrase is correct and commonly used when discussing the process of finding a specific time or situation.

This phrase is used when trying to determine a particular time or situation in a problem or situation. It is commonly used in mathematical or analytical contexts.

Examples:

We solve for when the two trains will meet.
In this equation, we need to solve for when the function equals zero.

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We don't have the simplicity of using roots to find out the answer, so we solve for when is : gamma = 1 a = 200 * cos(pi/4) b = a/gamma^2 141.4213562373095.
For the horizontal intercepts, we solve for when the output will be zero. In this case, the quadratic can be factored easily, providing the simplest method for ...
the "unknown" that we solve for when solving an ordinary differential equation ( ODE) is a function (or family of functions) instead of a number (or set of numbers) ...
We solve for when C(t) = C0 − C∗. 2 which occurs at t∗ = 1 β log 2 = 60 min. Autorepressor. In this situation, we have [R] ∼ [C] by dint of their co-expression and ...

by solving for

This phrase is correct and commonly used to indicate the method or approach used to find a solution.

'By solving for' is used to explain the process or method used to find a solution to a problem. It is commonly used in technical or academic contexts.

Examples:

We can find the answer by solving for the unknown variable.
By solving for x, we can determine the value of y.

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LESSON. Construct a function by solving for unknown information. In this lesson you will learn to construct a linear function by solving for unknown information.
... for one of the variables, then substitute into the second equation and solve for the second variable, then complete the problem by solving for the first variable.
or Cancel. Formatting tips. you would isolate them by solving for y(getting y on one side by itself) the first on is y=-x+4.5 and the second is y=(-3 over 5)x + 4.
SOLUTION: please help me. find the slope of each line by solving for Y. example. .. 3X + 2Y = 6 how do i solve for Y? How can i find the slope?

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we solve for when vs by solving for

we solve for when

by solving for

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