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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 • 714 views

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

"we solve for when "

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.
  • 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 ...

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

"by solving for "

'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.
  • 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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