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Super Trampoline


"Of all the terrible batponies in the world, you're the least terrible."~PresentPerfect🐴Ponk & GlimGlam are best ponies🐴Text 714-496-3119 with the name of an MLP character to get a cute picture!

More Blog Posts1101

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  • 4 weeks
    EDIT: IRL Friend loaned me $10. Gonna make it to Burlingame.Hi this is embarrassing and awkward but I'm not sure I have enough gas money to make it the rest of the way to BABSCon could I borrow like $20 for a few days until I'm able to busk a bi

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  • 7 weeks
    BABSCon 2024

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  • 9 weeks
    On Death

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Jan
21st
2020

Great News! · 11:34pm Jan 21st, 2020

All right I have an interview at 2:45 PM on Thursday for a part time (roughly 18-20 hours per week on average) position as a substitute/extra staff member providing tutoring and other extracurricular enrichment activities at various schools in the Hollywood area. Found it from a flier at the NoHo library! This would be perfect for me so wish me luck!

Comments ( 29 )

Sounds pretty good my dude. Seems like a good way to turn your personal weaknesses into strengths too.

Good luck, indeed!

(Also, I (and my calculator; maybe kind of against the spirit of it, but I'm low on time at the moment (I've not double checked this, either)) get 6987.712429686841. :))

Wow, that almost sounds like a real productive member of society. Good luck, I hope it sticks.


Well that's just a trollish way of writing lots of fives. 0.2 is just \frac{1}{5} or 5^{-1}. The roots can be rewritten as powers as well: \sqrt{x} = x^{\frac{1}{2}}, \sqrt[3]{x} = x^{\frac{1}{3}} and so on. You just need to reduce a lot, and most of it coalesces or cancels out.

\frac{100 \times \sqrt[3]{0.2^{-3}} + \sqrt{\sqrt{5}} \times 25 \times 5^{0.75}}{\sqrt[4]{125} \times \sqrt{0.2^5} \div 5^{-0.25}}
= \frac{100 \times 5^{-1 \times \frac{3}{3}} + 5^{\frac{1}{4}} \times 5^2 \times 5^{\frac{3}{4}}}{5^{\frac{3}{4}} \times 5^{-1 \times \frac{5}{2}} \times 5^{-1 \times -\frac{1}{4}}}
= \frac{100 \times 5^{-1} + 5^3}{5^{\frac{3}{4} - 1 + \frac{1}{4}}}
= \frac{\frac{100}{5} + 5^3}{5^0}
= \frac{20 + 125}{1}
= 145

... I think?

5189909
Uh, dude, a little typo in your formula. you put the cubic root of 0.2 raised to 0.3, when in the image it's raised to -3.

I gave it a shot (6 years since I dropped out of engineering), and I got 3 multiplied by the square root of 5 raised to 9. I'm not even close to being sure if it's correct, to be honest.

Comment posted by Shrink Laureate deleted Jan 22nd, 2020

That's not my only mistake either.

Good luck! :pinkiehappy:

5189958
Huh, neat. As I said, years since I was even close to these kind of math *shudders*, so I just winged it,

Here's another go. Probably still wrong.

\frac{100 \times \sqrt[3]{0.2^{-3}} + \sqrt{\sqrt{5}} \times 25 \times 5^{0.75}}{\sqrt[4]{125} \times \sqrt{0.2^5} \div 5^{-0.25}}
= \frac{100 \times 5^{-1 \times -\frac{3}{3}} + 5^{\frac{1}{4}} \times 5^2 \times 5^{\frac{3}{4}}}{5^{\frac{3}{4}} \times 5^{-1 \times \frac{5}{2}} \times 5^{-1 \times -\frac{1}{4}}}
= \frac{100 \times 5 + 5^3}{5^{\frac{3}{4} - \frac{5}{2} + \frac{1}{4}}}
= \frac{500 + 5^3}{5^{-\frac{6}{4}}}
= (500 + 125) \times 5^{\frac{3}{2}}
= 625 \times 11.1803398875
= 3633.61046344

That's great man.
Engineer Applejack wishes you all the best :ajsmug:

I was told there would be no math...

5189997
I'm sorry but wtf, fimfiction supports latex formatting? WHY DID I NOT KNOW THIS?

5189948
Pretty sure that's on target, yeah. :D


5189950
'3 multiplied by (the square root of 5 raised to 9)' (3*(5^(9/2))), I assume you mean?
It doesn't match mine, but it is more or less exactly 60% of mine.
((3*(5^0.5))^9 is way out there, hence why I'm not assuming you meant that.)

5189997
That answer is more or less exactly 52% of mine, though.

So... the three of us seem to be at least onto something...

5190045

I was told there would be no math...

There's always math. In all things at all times, there is math. And if you squint really hard, sometimes you can see it...

5190084
Yeah, the first one. Honestly, I'm using brain cells that filled for retirement years ago. Can I see your work? Just out of curiosity,, see if I can catch where I missteped.

I came up with 3,906,250
Guessing I should doublecheck my figures, since I see two other answers...

(100*3(root)0.2^-3+(root)(root)5*25*5^0.75)
/
(4(root)145*(root)0.2^5/5^-0.25)

Okay... starting with the top part...
100*(3(root)0.2^-3) = 100*3(root)125 = 100*5 = 500
500 + ((root)(root)5*25*5^0.75)
((root)(root)5)*(25)*(5^0.75) = 1.4953487812 * 25 * 3.3437015249 = 124.9999999989
500 + 124.9999999989 = 624.9999999989

Okay... we now have this:

624.9999999989
/
(4(root)145)*((root)0.2^5)/(5^-0.25)

bottom is as follows...
4(root)125 = 3.3437015249
(root)0.2^5 = (root)0.00032 = 0.0178885438
5^-0.25 = 0.668740305
3.3437015249 * 0.0178885438 / 0.668740305 = 0.089442719

Soooooo...
624.9999999989 / 0.089442719 = 6987.7124374864

yeah... forgot the square root of .00032 in my first calculation...
Correct answer (I think) is 6987.7124374864

5190107
Sorry; as I was in a hurry, I just typed the whole thing straight into the calculator software I was using, which didn't need it to be broken up into separate steps. I'd rather like to look back at what I did too.

5190112
Interesting! My answer was 6987.712429686841. And that difference looks like it could just be due to different rounding in intermediate steps. :)

Wish you luck!

5190468
Ah, excellent; thanks!
And good luck with the journalism!

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