Oh, but it is. At time of voting 14 had 50% of votes. where as 0 had 36%.vivster said:looks like math is now a majority decision
it's sad that the right answer isn't the majority
Oh, but it is. At time of voting 14 had 50% of votes. where as 0 had 36%.vivster said:looks like math is now a majority decision
it's sad that the right answer isn't the majority
It's also sad when people think that the option that currently has over 50% of the votes isn't in the majority.vivster said:looks like math is now a majority decision
it's sad that the right answer isn't the majority
Flailing Escapist said:[small]I should be letting P back into my life alphabet?The Cheezy One said:My problem is that it is maths, not math. You wouldn't say 'I'm going to university to study mathematic'. Let the 16th letter of the alphabet back into your life.
OT: Yeah, I think you got it pretty much right in your solution. Multiplication comes first, and then addition and subtraction, in either order.
Edit: good, you changed it.[/small]
I disagree. It's english.
It's a problem of the math variety.
I could have said, "Solve a simple problem".
But it's a "simple problem" with a adjective of "math".
But pointing that out did make me notice that the title should say:
"Solve a simple, math problem".
not
"Solve a simple math problem".
"simple" and "math" being adjectives to the noun "problem"
"simple" and "math" just add flavor and information to the otherwise dull sentence: "Solve a problem"
But I don't know, I'm not a particularly adept english person.
madwarper said:It's also sad when people think that the option that currently has 50% of the votes isn't in the majority.vivster said:looks like math is now a majority decision
it's sad that the right answer isn't the majority
i gets even sadderBigsmith said:Oh, but it is. At time of voting 14 had 50% of votes. where as 0 had 36%.vivster said:looks like math is now a majority decision
it's sad that the right answer isn't the majority
Did I say you had to use them. I did not state in the entirety of my post that this is the ONLY way to do it. God no.madwarper said:Again, I'll raise this point; It does not matter that mnemonic you use, BODMAS, PEMDAS, BIMDAS, w/e.Bigsmith said:Now, thanks to BODMAS we deal with the addition.
1+1+1+1+1+1+1+1+1+1-1+1+1+1+1+1+0=?
The blue is what is effected my addition.
1+1+1+1+1+1+1+1+1+1+1+1+1+1+1 = 15
this leaves us with 15-1+0 = ?
Now, lastly, we have subtraction
15-1+0=?Next is addition.
0+1+1+1+1+1+1+1+1+1+1+1+1+1+1+1-1=?
1+1+1+1+1+1+1+1+1+1+1+1+1+1+1=15
Leaving us with:
0+15-1=?
Lastly, and ignoring the 0, cause it's 0. we have
15-1=?
Multiplication and Division are not separate functions. Likewise, Addition and Subtraction are not separate functions.
I know you didn't say it was the only way, but I make the distinction for all the people who tried to answer '4', by mistakenly applying the negative symbol to all the ones that followed it. And, there were quite a few of them.Bigsmith said:Did I say you had to use them. I did not state in the entirety of my post that this is the ONLY way to do it. God no.
There are limitless methods of solving an equation. In fact, all that I say is that I am using BODMAS.
Also, I'm going to have to ask, what exactly do you mean by "Not separate functions."?
(Note: I didn't take maths any further then GCSE level)
I'll agree that 50.1% isn't a "clear" majority, but it is a majority none the less.vivster said:if only 50% of people know the answer to a simple math problem that is not a clear majority... where i learned that? in math class
FIGHT between yourselves Okay geezSirBryghtside said:And by the same token, 11 + 1 is 100.Patrick Young said:the wiki had some information on thisSirBryghtside said:Then your textbook is wrong. Do I really need to prove this to you?TheTechnomancer said:Well i'm not sure but my maths text book says 1/0 is infinity so no ofense but i'll trust that over you.SirBryghtside said:It's not. You're wrong.TheTechnomancer said:One of the deffinitions of infinity is 1/0 so in this case i'm right.SirBryghtside said:*slaps* X/0 IS UNDEFINED!TheTechnomancer said:The answer is minus infinity.
(1+1+1+1+1+1+1+1+1+1)-(1+1+1+1+1+1+(1/0))
=10-(6+infinity)
=10-infinity
=-infinity
If the end was 1*0= then the answer would be 4 as adding brackets the sum equates to
(1+1+1+1+1+1+1+1+1+1)-(1+1+1+1+1+1+(1*0))
=10-(6+0)
=4
The (new) answer is 14.
Infinity multiplied by 0 is still 0.
Really?
*sigh*
So your question is what does 1/0 equal, right? Let's rewrite that as an equation, so. Using basic Key Stage 1 maths, this means thatCode:1/0 = X
. Any number multiplied by 0 equals 0 - this doesn't need maths, that's just logic. And that includes infinity - it doesn't matter what X is, there are no X'es. ThereforeCode:X*0 = 1
ALWAYS equals 0, so the question is fundamentally flawed.Code:X*0
Writingis akin to writingCode:X/0 = 1
. YOU. ARE. WRONG.Code:2 + 2 = 5
Not you too...Jerry Pendleton said:1+1+1+1+1+1+1+1+1+1-1+1+1+1+1+1+1X0=14
\ / \ / \ / \ / \ / \ / \ / \ / \ /
2 2 2 2 2 0 2 2 0
\ / \ / \ / \ /
4 4 2 4
\ / \ /
8 6
\ /
14
Order of Operations dictates that it goes parentheses, multiplication/division, then add/subtraction. There are no parentheses, so you first multiply the 1X0=0. After that, you just add/subtract the 1 and 0. also the the person who said this:
(1+1+1+1+1+1+1+1+1+1)-(1+1+1+1+1+1+1X0)=/=1+1+1+1+1+1+1+1+1+1-1+1+1+1+1+1+1X0
because1+1+1+1+1+1+1+1+1+1)-(1+1+1+1+1+1+1X0)=1+1+1+1+1+1+1+1+1+1-1-1-1-1-1-1-1X0
also 1/0 is infinity. You add anything to infinity, it is still infinity.
The set is the Riemann sphere, which is of major importance in complex analysis. Here too is an unsigned infinity ? or, as it is often called in this context, the point at infinity. This set is analogous to the real projective line, except that it is based on the field of complex numbers. In the Riemann sphere 1/0=infintiy but 0/0 is undefined
EDIT: THE WIKI hadd symbols in some places but all relative information is there also I don't know that much about maths to get into that debate so don't fight with me fight between yourselves
I'm not a math teacher, but I believe brackets start in algebra, which starts in either early algebra in high school or late math in junior high. To understand how to do this problem you probably need 5th or 6th grade math, for "BEMDAS"ImprovizoR said:Everyone who thinks that adding brackets to a problem without brackets is a good idea, should go back to 1st grade. I don't want to know how you got your high school diploma. I bet it was embarrassing.