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the derivation of this formula is given in vs now we have to solve for

These two phrases are not directly comparable as they serve different purposes. The first phrase introduces the source of a formula, while the second phrase indicates the need to find a solution for an equation. They are used in different contexts and cannot be interchanged.

Last updated: March 15, 2024 • 715 views

This phrase is correct and commonly used in academic or technical writing to indicate where the explanation or origin of a formula can be found.

"the derivation of this formula is given in "

This phrase is used to direct the reader to the section or source where the derivation of a specific formula is provided.
  • Mar 16, 2011 ... ... of κ ≈ 0.35 for all cases of turbulent flow. The derivation of this formula is given in, for example, Holton (1979) and Streeter and Wylie (1983).
  • Mar 16, 2011 ... ... of κ ≈ 0.35 for all cases of turbulent flow. The derivation of this formula is given in, for example, Holton (1979) and Streeter and Wylie (1983).
  • The derivation of this formula is given in Appendix A. In the following we will need a slight generalisation to the case of NF scalar fields ϕI , I = 1,2,...,NF , with ...
  • ... volume j to qhg sinusoidal pressur€ disturbances in the preceding volume j- 1and the next volume j+1. The derivation of this formula is. given in the appendix.

This phrase is correct and commonly used when discussing the process of finding a solution for an equation or mathematical problem.

"now we have to solve for "

This phrase is used to indicate the next step in solving a mathematical problem or equation, where the goal is to determine the value of a variable.
  • The reaction is first order with respect to F2 and second order with respect to Xe. Now we have to solve for k: Next: "Collision Molecular Theory"
  • But now, we have to solve for y. And we could take this x value into either one; of these equations and solve for y. But this second one has already explicitly ...
  • Solved Examples. Question 1: Solve the following algebraic equation X - 4 = 10. Solution: X - 4 =10. Now, we have to solve for x. So, add 4 on both sides.
  • Now we have to solve for when this equation equals zero. This is where I am stuck, I know it is just algebra. differential-equations mathematical-modeling ...

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