Yea... gratuitous cheesy Halloween mint game action.
Did you know the celts called this day "Samhain" (pronounced saw-wain")?
Did you know the celts called this day "Samhain" (pronounced saw-wain")?
Ask a Silly Question, Get a Silly Answer
- Thread starter jdog1408
- Start date
Nope... saw the first one in the theatre.
Anybody gonna see fantastic beasts and where to find them?
Anybody gonna see fantastic beasts and where to find them?
I love the Harry Potter franchise. But I hate theatres. Who knows maybe I'll brave the theatre for this one (I did for the last two movies)
Ever wonder how they'd make a blast ended skrewt?
Ever wonder how they'd make a blast ended skrewt?
Umm... magicfied genetic engineering? Or something like that?
Does "states a falsehood when preceded by its quotation" indeed state a falsehood when preceded by its quotation?
Does "states a falsehood when preceded by its quotation" indeed state a falsehood when preceded by its quotation?
Uhhhhh... that's a no
What in the ever loving hell is that? Please answer in correct nurse speak (other wise known as math stupid)
What in the ever loving hell is that? Please answer in correct nurse speak (other wise known as math stupid)
Math!
x+(3^2)*9*√(100)=x+81
x+9*9*√(100)=x+81
x+81*√(100)=x+81
x+81*10=x+81
x+810=x+81
810 = 81
False
Did RealKC know that equation had no solution when he posted it?
x+(3^2)*9*√(100)=x+81
x+9*9*√(100)=x+81
x+81*√(100)=x+81
x+81*10=x+81
x+810=x+81
810 = 81
False
Did RealKC know that equation had no solution when he posted it?
No idea.
Protip, KC: Each side of an equation can be thought of as a function, and solving the equation is equivalent to finding where the functions on either side of the equals sign intersect. If there's the same amount of x on both sides, you've got two parallel lines that either will never intersect (if the constant terms are different, as in the case of your equation) or intersect everywhere, meaning that they're exactly the same curve (if the constant terms are the same).
So if you want your equation to actually have a solution, make the non-constant terms different.
(although this doesn't always work if your functions are more complicated than straight lines; x^2 + 1 = -x^2 - 1 has no solution either)
Will RealKC accept this protip?
I did notice that there was the same amount of x on both sides of that equation, followed by me partway computing the constant term on the left side (okay, 3^2 is 9, and 9 * 9 is 81, which is the same number as the 81 on the other side... wait wat?), followed by the realization that I could've just subtracted x from both sides from the beginning and been done with it.
Protip, KC: Each side of an equation can be thought of as a function, and solving the equation is equivalent to finding where the functions on either side of the equals sign intersect. If there's the same amount of x on both sides, you've got two parallel lines that either will never intersect (if the constant terms are different, as in the case of your equation) or intersect everywhere, meaning that they're exactly the same curve (if the constant terms are the same).
So if you want your equation to actually have a solution, make the non-constant terms different.
(although this doesn't always work if your functions are more complicated than straight lines; x^2 + 1 = -x^2 - 1 has no solution either)
Will RealKC accept this protip?
