View Full Version : Math Test Part Deux
Greg Baehman
09-17-2021, 09:51 AM
What's your answer please?
Jim DiSpagno
09-17-2021, 09:58 AM
40 works for me
Wayne Owens
09-17-2021, 10:28 AM
I believe it is 40.
Randy G Roberts
09-17-2021, 11:26 AM
Greg I'm waiting for verification of the correct answer to the last math test before I pursue my GED any further please. :)
David Holes
09-17-2021, 11:36 AM
96 i believe
John Dallas
09-17-2021, 01:32 PM
I vote for 96
Reggie Bishop
09-17-2021, 03:43 PM
96 of course.
Victor Wasylyna
09-17-2021, 03:56 PM
40
-Victor
Chris Robenalt
09-17-2021, 07:42 PM
40, but I'm curious how you all get 96?
John Dallas
09-18-2021, 10:55 AM
Left column times the center column plus the left column = answer
Greg Baehman
09-18-2021, 01:06 PM
Greg I'm waiting for verification of the correct answer to the last math test before I pursue my GED any further please. :)
Sorry, I can't answer that as it would ruin the fun for others yet to play! :nono: :smiley7:
Chris Robenalt
09-18-2021, 04:40 PM
I think it would be 8 + 11, plus the 21 above the missing number in the 3rd column = 40, not 96. What am I missing here?
Bill Jolliff
09-19-2021, 12:03 AM
99
8 x 11 + 11 = 99
Chris Robenalt
09-19-2021, 12:29 PM
Okay
Dean Romig
09-19-2021, 12:42 PM
176
.
David Noble
09-19-2021, 02:31 PM
Here is how I got 96.
Obviously 1+4=5, but 2+5 does not =12, and 3+6 does not equal 21. So there is a hidden function going on.
I used the first number as a multiplier of the second number, then added the first number to that to get the answer.
1+(4 x 1)=5
2+(5 x 2)=12
3+(6 x 3)=21
8+(11 x 8)=96
Interestingly, if you do this equation starting at 0+3 and carry it on in the same progression from there, you will get a progression of uneven positive numbers in steps of two as the difference of the answers. I know, that is confusing. Let me show the work.
0+(3 x 0)=0
1+(4 x 1)=5 a difference of 5 from the answer before.
2+(5 x 2)=12 a difference of 7 from the answer before.
3+(6 x 3)=21 a difference of 9 from the answer before.
4+(7 x 4)=32 a difference of 11 from the answer before.
5+(8 x 5)=45 a difference of 13 from the answer before.
6+(9 x 6)=60 a difference of 15 from the answer before.
7+(10 x 7)=77 a difference of 17 from the answer before.
8+(11 x8)=96 a difference of 19 from the answer before. (Again interestingly, 19 is the answer to a normal 8+11 equation.)
and continue on in this pattern indefinitely.
NOTE: this is not a ground breaking revelation in mathematics, :rotf:! It's just something I found interesting.
Carl G. Bachhuber
09-19-2021, 03:50 PM
Two possible ( at least) solutions to this one.
(x+a)*(y+b)=n
Solving gives us two possible choices for a and b
(x+0)*(y+1)=n :a=0,b=1 or
(x+4)*(y-3)=n :a=4, b=-3
(1)*(4+1)=5
(2)*(5+1)=12
(3)*(6+1)=21
(8)*(11+1)=96
or
(1+4)*(4-3)=5
(2+4)*(5-3)=12
(3+4)*(6-3)=21
(8+4)*(11-3)=96
So 96 would seem to be the answer with at least 2 ways to get there.
C.G.B.
Carl G. Bachhuber
09-19-2021, 06:18 PM
So I gave this problem to a female with a degree in mathematics (wife) and you get a whole new perspective. "You only have what is presented. You are not looking for some general solution. You only have to deal with what is on the paper. The answer is 40!"
I say 'Splain it Lucy" and here is what I get (with some sarcasm):
1+4=5
2+5=1+2+4+5=12
3+6=1+2+3+4+5+6=21
8+11=1+2+3+8+4+5+6+11=40
How can you argue with that?
C.G.B.
Chris Robenalt
09-19-2021, 06:21 PM
Seems like we're making this more difficult than it really is. I'd think the answer would come in the matter of seconds without an equation formula? Just my take on it....when do we get the answer? I think I came up with 40 under 20 seconds. My formula is on the 2ND page. I'm curious if I'm right or wrong???
Michael Moffa
09-19-2021, 09:36 PM
it is 40
Chris Robenalt
09-24-2021, 02:33 PM
This post has been idle for awhile now, when do we get the answer?
David Noble
09-25-2021, 04:43 PM
Since there were no stated parameters, and the fact that there has to be an added step or parameter to get an answer, then there is no one true "correct" answer. The original maker of this math quiz probably thinks that the way he/she imagined it is the only correct way. But those who imagine it differently are just as correct. There are countless solutions to this quiz by those who approach it differently.
Jim DiSpagno
09-25-2021, 05:17 PM
So in other words, I am right as usual. LOL
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