it is easy to show that vs we solve for when

These two phrases are not directly comparable as they serve different purposes. The first phrase 'it is easy to show that' is used to introduce a statement or proof, while the second phrase 'we solve for when' seems incomplete and lacks context. It would be more appropriate to compare 'it is easy to show that' with a complete sentence or clause that follows it.

Last updated: March 15, 2024 • 684 views

it is easy to show that

This phrase is correct and commonly used in English to introduce a statement or proof.

This phrase is typically used to indicate that a particular statement or proof can be easily demonstrated or proven.

Show examples from the web [+]

Feb 24, 2015 ... It is easy to show that the function M(r)=integral_0 to 2pi |1+r exp(ix)|^p dx, where p>0, is an increasing function for r>=1. What about 0<r<1?
Sep 30, 2004 ... It is easy to show that at least one-half of the integers a, 1 ≤ a ≤ n, are witnesses for n, for each odd composite n. So can we find a witness ...
and it is easy to show that Z ⊴ GLn(R) (make sure students show this). Every element of Z actually commutes with every element of GLn(R). The intersection ...
It is easy to show that un divides unm (see primitive part of a Fibonacci number), so for un to be a prime, the subscript must either be 4 (because u2=1) or a prime ...

we solve for when

This phrase seems incomplete and lacks context. It is not a common or correct construction in English.

Show examples from the web [+]

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 ...

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it is easy to show that vs we solve for when