What if these equations are slightly off?
如果这些方程稍微偏离一点会怎么样呢?
Turns out, some of these equations were very familiar: the law of conservation of momentum, and Newton's second law of motion.
其结果,其中一些方程非常眼熟,比如动量守恒定律和牛顿第二定律。
Ruminating over these equations, seeking patterns, looking for hidden relationships, trying to make contact with measured data—it's all uncertainty and possibility engaged in an endless chaotic dance.
反复思考这些方程式,探索合适的模式,试图寻找隐含的关系,把实验结果联系起来——由不确定性和可能性参加的无尽的浑沌舞蹈。
This is what you have, there is no mention of the Earth in these equations.
你就只知道这个,方程中丝毫没有提到地球
The basic idea in solving these equations and integrating is you find one answer, so then when you take enough derivatives, the function does what it's supposed to do.
解决这类方程以及积分的基本思想就是,你求出一个解,然后进行多次求导,求导的结果就满足条件
And in terms of using these equations in solving problems on the exam, and also using these constants, make sure if you think there might be any chance you're going to get any little part of a problem wrong or do a calculation inaccurately, you need to write out every single step of your thinking as you write out these problems.
而当你在考试过程中用这些公式,来解题时,加上运用这些常数,如果你觉得有可能,在某一小问上出错,或者出现计算错误,请务必把你的思路一步一步地都写出来,当你在答题的时候。
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