Let's start by learning how to conjugate the present perfect continuous.

让我们从学习如何共轭现在的完开始。

So make sure that that second verb is the one that's not conjugated.

因此， 请确保第二个动词是没有共轭的动词。

So again, we have this thing called HPCG, which measures another aspect of the computers.

所以再次提到，有一个叫做高性能共轭梯度基准测试的东西，它衡量了计算机的另一个方面。

It turns out normal is conjugate here.

事实证明，这里 normal 是共轭的。

And also we could look at the concentration of the acid, that weak acid, to its conjugate base.

我们还可以观察酸（弱酸）与共轭碱的浓度。

All we do is if we've chosen a prior which is conjugate to a particular likelihood.

我们所要做的就是如果我们选择了一个先验它是共轭的一个特定的可能性。

Also we want to look at equal concentrations of that weak acid and its conjugate base.

我们还想观察弱酸和共轭碱的等浓度。

Well we've got a weak acid and a reversible reaction that forms this hydronium ion and then its conjugate base.

我们得到了一种弱酸和一个可逆反应，它形成了水子，然后形成了它的共轭碱。

Remember what we've simply got is a weak acid on the left side and its conjugate base on the right side.

记住，我们得到的只是左侧的弱酸和右侧的共轭碱。

And so we want to keep those values of the weak acid and conjugate base equal to each other.

因此我们希望保持弱酸和共轭碱的值彼此相等。

And finally, you have this funny little term at the end that involves the complex conjugate of the object wave.

最后，你在末尾有一个有趣的术语，涉及物体波的复共轭。

A buffer solution is a mixture of a weak acid plus its conjugate base, or a weak base plus it's conjugate acid.

缓冲溶液是弱酸加上它的共轭碱， 或弱碱加上它的共轭酸的混物。

And so in a good buffer solution we want the weak acid and the conjugate base to be equal in values.

因此，在良好的缓冲溶液中，我们希望弱酸和共轭碱的值相等。

Whenever you see a value multiplied by its own complex conjugate, just think of it as some real number, some scaling factor.

每当看到某个值乘以它自己的复共轭时，就把它想成一个实数，一个缩放因子。

The definition is that the complex conjugate of a number, which you typically denote with a star, is its reflection over the horizontal axis.

定义是：一个数的复共轭，通常用星号表示，是它在水平轴上的镜像。

So in our expression, that exposure term could also be written as R plus O multiplied by its own complex conjugate, R-star plus O-star.

因此， 在我们的表达式中， 该曝光项也可以写成 R 加 O 乘以自身的复共轭，即 R-star 加 O-star。

But we're just phrasing it in a more algebraic way: How many gaussian integers have the property that multiplying by their complex conjugate gives 25?

但我们只是以更代数的方式表达这个问题：有多少个高斯整数与它们的共轭复数相乘的结果是25？

The letters C in this abbreviation means conjugation of charges, that is each elementary particle has a twin with an opposite charge: antineutrons, electrons, anti electrons, or positrons, and so on.

字母 C 在这个缩写中的意思是电荷的共轭，即每个基本粒子都有一个带相反电荷的孪生体：反中子、电子、反电子或正电子等等。

Unlike other tests that I've done here on YouTube, I'm going to give you the correct expression, but I want you to guess the correction conjugation of the expression.

与我在 YouTube 上完成的他测试不同， 我会给你正确的表达式，但我希望你猜出表达式的更正共轭。

And the fact that you need is that when you multiply a number by its own complex conjugate, the result is the square of the magnitude of that number.

你需要知道的事实是， 当一个数乘以自己的复共轭时，结果就是该数模的平方。