first story

Gleiten: 1
I think I got this! if they follow this path we will do it!
\[+ \sqrt{ (k + a^2)^2 (k + c^2) }\left(- \arcsin \left( \sqrt{ \frac{a^2 - c^2}{k + a^2} } \right)\sqrt{ \frac{a^2 - c^2}{k + a^2} } + \sqrt{a^2 - c^2}\cdot \frac{a^2 - c^2}{k + a^2}\cdot \frac{(a^2 - c^2)(k + c^2)}{(k + a^2)^2}\right)^2 \]
A lot of people did not believe in her, but she always tried her best, hard to find the way to get that spacheship in orbit.
Gleiten: 2
Where is the person who did this? This might work! It looks great but, where is the person sitting on this desk?
She went to the bathroom outside , because she cant use the bathrooms in here
\[ c^2}{k + a^2} } \right)\sqrt{ \frac{a^2 - c^2}{k + a^2} } + \sqrt{a^2 - c^2}\cdot \frac{a^2 - c^2}{k + a^2}\cdot \frac{(a^2 - c^2)(k + c^2)}{(k + a^2)^2}\right)^2 \]
What do you mean? I need her now! And from now on, bathrooms are for everyone, we cant waste time!
Mr Smith was impressed with katherine's calculations and he decided to make her his assitant so she could work close to him, he knew she was special
Gleiten: 3
Im sorry Mr Smith, I had to use the restroom outside.
\[ c^2}{k + a^2} } \right)\sqrt{ \frac{a^2 - c^2}{k + a^2} } + \sqrt{a^2 - c^2}\cdot \frac{a^2 - c^2}{k + a^2}\cdot \frac{(a^2 - c^2)(k + c^2)}{(k + a^2)^2}\right)^2 \]
Katherine, from now on you will be working direclty with me and if you are taking us to space, use whichever brathroom you like!
That is how Katherine became known as the woman who helped us get to space.

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