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Nairaland Forum / Nairaland / General / Education / Let's See How Intelligent You Are (34751 Views)
Let's See How Clever You Are / How Intelligent Are U? Show Us Here. (2) (3) (4)
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Re: Let's See How Intelligent You Are by emekan: 7:05pm On May 23, 2015 |
@ Nikkie. How much is my prize money? |
Re: Let's See How Intelligent You Are by jorlons(m): 7:06pm On May 23, 2015 |
paris10:It's more than, look again. |
Re: Let's See How Intelligent You Are by segbas(m): 7:08pm On May 23, 2015 |
19 squares |
Re: Let's See How Intelligent You Are by jhidey08(m): 7:11pm On May 23, 2015 |
nikkiehan:I could count only 33. But without my glasses sha |
Re: Let's See How Intelligent You Are by silent10(m): 7:15pm On May 23, 2015 |
Olodos, na 17 squares |
Re: Let's See How Intelligent You Are by piagetskinner(m): 7:16pm On May 23, 2015 |
25...But know, there's no definite answer 4 this question. M sure the 1% don't know |
Re: Let's See How Intelligent You Are by chaz007(f): 7:16pm On May 23, 2015 |
35 squares. |
Re: Let's See How Intelligent You Are by cowgirl9090: 7:16pm On May 23, 2015 |
ifeomaekol:you forgot to count the outer squares harbouring the inner squares . I later counted 31 |
Re: Let's See How Intelligent You Are by Elite1234(m): 7:21pm On May 23, 2015 |
its 26 Jor |
Re: Let's See How Intelligent You Are by Elite1234(m): 7:22pm On May 23, 2015 |
its 27 |
Re: Let's See How Intelligent You Are by frehage: 7:25pm On May 23, 2015 |
nikkiehan: 40 squares. |
Re: Let's See How Intelligent You Are by efizee: 7:28pm On May 23, 2015 |
32 squares |
Re: Let's See How Intelligent You Are by Nobody: 7:30pm On May 23, 2015 |
44 1 Like |
Re: Let's See How Intelligent You Are by noah91(m): 7:30pm On May 23, 2015 |
24 |
Re: Let's See How Intelligent You Are by Nobody: 7:30pm On May 23, 2015 |
[size=14pt]At this point, I have realized that this problem is not "simple" as the question states. I myself have done calculations and have gotten three different values. I have reviewed others' calculations and despite their results, they are correct, in a way. The op will have a hard job convincing the people who she thinks are wrong when she posts her answer. We need full proof, op, when you drop your result, of how you got it. [/size] |
Re: Let's See How Intelligent You Are by talentedchris(m): 7:32pm On May 23, 2015 |
24 |
Re: Let's See How Intelligent You Are by Ranchhoddas: 7:35pm On May 23, 2015 |
jorlons:a rectangle is not a square.There are 40 squares there! Where is the damn OP? |
Re: Let's See How Intelligent You Are by Agbalanze(m): 7:36pm On May 23, 2015 |
31 |
Re: Let's See How Intelligent You Are by donemitex1: 7:37pm On May 23, 2015 |
27 is the answer Dudes |
Re: Let's See How Intelligent You Are by Iamdy(m): 7:37pm On May 23, 2015 |
There are 26 squares. |
Re: Let's See How Intelligent You Are by dublinkmy6: 7:37pm On May 23, 2015 |
Based on diagram, the true visible squares are are just 16. But with inner eyes, the spiritual answer is 40. |
Re: Let's See How Intelligent You Are by Nobody: 7:39pm On May 23, 2015 |
25..... That's all |
Re: Let's See How Intelligent You Are by lokito: 7:40pm On May 23, 2015 |
For the big square: 4*4 = 16 3*3 = 9 2*2 = 4 1*1 = 1 Total = 30-------------------(eqn 1) For the two small boxes Box A: 2*2 = 4 1*1 = 1 Box B: 2*2 = 4 1*1 = 1 Box A + Box B = 10---------(eqn 2) Add eqn 1 and eqn 2 30 + 10 Ans = 40 2 Likes |
Re: Let's See How Intelligent You Are by smajatt(m): 7:40pm On May 23, 2015 |
nikkiehan:i count 28 divide into 4 equal parts =4 divide each 4 into equal parts =4 * 4=16 add d intersection of d first 4 to give 2 seperate boxes of equal 4. multiply by 2=8 4+16+8=28. |
Re: Let's See How Intelligent You Are by softrise: 7:45pm On May 23, 2015 |
This is very simple, the answer is 16 squares. You ar nt suppose to count any square that has a smaller square inside. |
Re: Let's See How Intelligent You Are by jorlons(m): 7:45pm On May 23, 2015 |
Ranchhoddas:Love you confidence..you're damn right, it's 40 squares in all. |
Re: Let's See How Intelligent You Are by sixtus3606(m): 7:47pm On May 23, 2015 |
nikkiehan: SIMPLE= 31 |
Re: Let's See How Intelligent You Are by cowgirl9090: 7:50pm On May 23, 2015 |
sunsplash99:I have long modified as I later rechecked it and found out its 31 squares |
Re: Let's See How Intelligent You Are by tottinova: 7:51pm On May 23, 2015 |
27 |
Re: Let's See How Intelligent You Are by Nobody: 7:55pm On May 23, 2015 |
Is there a mathematical way to calculate it? i know the first set i counted was 4 * 4 = 16 (the small squares) the second was 16/4 = 4 the four corners of four small boxes the third set was 2 * 2 = 4, the two 4 box squares at the centre of both the horizontal and vertical median small aquares. then 1 four box square at the centre of the main square. 1 16 box square. (the main square) total so far = 26 then the two miniature squares: 1 * 2 = 2 the four squares with those 4 * 2 = 8 total so far: 36 then the four six box squares: 1* 4 = 4 total: 40 *modified* There is a mathematical explanation. God...I'm a slow poke. After thinking through, it's clear the number of squares in an n x n box of squares is the sum of the fiRST n terms of the sequence of square numbers. So this problem was simply (4*4 + 3*3 + 2*2 + 1*1) + 2 (2*2 + 1*1) = 40 Math is beautiful. No wonder it's named the sequence of square numbers Explanation 25, 5x5 = 55 (meaning: 25 squares arranged in a 5 by 5 square gives a total of 55 squares) <----prediction from deduction below 16, 4x4 = 30 (16 squares arranged in a 4 by 4 square has a gives of 30 squares) (counted) <--- observation used to make prediction below 9, 3x3 = 14 (9 squares arranged in a 3 by 3 square has a gives a total of 14 squares) (counted) 4, 2x2 = 5 (4 squares arranged in a 2 by 2 square gives a total of 5 squares)<----observation used to make prediction above 1, 1x1 = 1 (1 square arranged in a 1x1 square gives a total of 1 square)<----observation used to make prediction 0, 0X0 = 0 A different layout, same thing, but this time bottom up: 0 + 1 = 1 (from 1, 1x1 =1 .....i.e it can be written as 0 + 1,1x1 =1 but remove 1x1) 0 is the output total of a 0 square arranged in a 0x0 square. ^ 0 = 0 <--- further observation 1 + 4 = 5 (from 4, 2x2 = 5.....observe from above above. 1 + 4,2x2 = 5) 1 is the output total of a 1 square arranged in a 1x1 square ^ 1= 0+1<---further observation 5 + 9 = 14 (from 9,3x3 =14....5 + 9,3x3 = 14) 5 is the output total of 4 squares arranged in a 2x2 square, and so on ^ 5= 0+1+4<--further observation 14 + 16 = 30 (4 squares 4*4) ^ 14= 0+1+4 + 9 <--further observation prediction following this pattern: 30 + 25 = 55 (5 squares 5*5) ^ 30= 0+1+4+9+16 <--further observation from the further observation we see a progression (ie. 1-0, 4-1, 9-4, 16-9....: 1 3 5 7 9 11.... (this is the 2nd progression for the sequence of squares, so by now it should click that we're dealing with the sequence of squares) where 0,1,4,9,16... is the sequence of squares. In the pattern above, given an nxn square e.g a 5x5 square, the problem is not the calculate the number on the right, which in this case is just 5*5= 25. it's how do we know to add 30 to it to find the total number of squares. This problem is solved from the further observations which show that the number is simply a sum of a certain progression, and gives us the rule below: The total number of squares in an n x n square is the sum of the first n terms of the sequence of squares, starting from 0 as the first term + the square of n. the sequence of squares starting from 0 = 0 1 4 9 16 25 36... etc i.e 0*0, 1*1, 2*2, 3*3, 4*4,... so when n = 1 (sum of first n terms of sequence counting 0 as first term) + n*n = T (0) + 1*1 = 1 when n = 2 (0*0 + 1*1) + 2*2 = 5 when n = 3 (0*0 + 1*1+ 2*2) + 3*3 = 14 when n = 4 (0+1+4+9) + 16 = 30 when n = 5 (0+1+4+9+16) + 25 = 55 as observed. on further observation we see that the total, T = the sum of first n terms of the sequence if we count 0 as the 0th term. so when n = 1 T = 0*0 + 1*1 when n = 2 T = 0*0 + 1*1 + 2*2 and so on. Going back to the problem. we have a 4x4 square and 2 2x2 squares. The problem is to find the total number of squares. Therefore the answer = (0*0 + 1*1 + 2*2 + 3*3 + 4*4) + 2(0*0 + 1*1 +2*2) = 40 So the answer is unquestionably 40 squares.. 1 Like |
Re: Let's See How Intelligent You Are by mizzsmilez(f): 8:05pm On May 23, 2015 |
40 I didn't calculate U just counted. Nice eyesight too. |
Re: Let's See How Intelligent You Are by Walexey(m): 8:05pm On May 23, 2015 |
40!!! |
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