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69

Feb 9, 2015, 6:43 PM
Avatar for crazyjoe
crazyjoe
Colorado

What is the square route of 69?

8 something

comments (13)

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Avatar for motorhead
motorhead

When I was in the 7th grade, my math teacher was a 108 year old Catholic nun. (talk about dried out). Anyway, I can remember the day in class she taught us how to calculate a square root. Of course with calculators, it's now a totally worthless exercise, but it was interesting.

Avatar for PhantomGeek
PhantomGeek

I remember trying to do simple calculations with an abacus and a slide rule back in grade school. Both of those were sorta fun, too.

And, CJ, shouldn't that be "Ate something?" g

Avatar for mikeya02
mikeya02

O....U812 Crazy?

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shadowcat

I gave my 17 yo grand daughter a t-shirt that reads "I haven't used algebra all day". She loves wearing it to school.

Avatar for rattdog
rattdog

"I haven't used algebra all day".

I wonder how her teachers in school felt about that t-shirt - at least mildly pissed?

Avatar for Clubber
Clubber

Let's 68, you blow me and I'll owe you one!

Avatar for motorhead
motorhead

"I haven't used algebra all day"

That's just wrong.

youtu.be

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ididthisonce
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jackslash

I use algebra every day. Lack of math skills is what causes so many professional athletes to end up broke. en.wikipedia.org

Avatar for ATACdawg
ATACdawg

8.30662, using the estimate, divide and average method, three iterations.

Just thought you all needed to know .... ;-D

Avatar for san_jose_guy
san_jose_guy

69 is not perfect square.

64 is the perfect square of 8. 81 is the perfect square of 9.

But numbers which are not perfect squares always have irrational numbers as their square roots. So most people are familiar with 2, 3, and 5, all having irrational square roots.

SJG

Avatar for ATACdawg
ATACdawg

What a great site! Sex AND math lessons! Who'd have thunk it? ;-D

Avatar for san_jose_guy
san_jose_guy

Integers or whole numbers which are not perfect squares have irrational numbers as their square roots. But there can be other non-integer rational numbers which are the perfect squares of other non-integer rational numbers.

I stand corrected.

SJG

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