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The Main Challenge

When allocating each letter of the English alphabet a numerical value as follows; A=1 B=2 C=3 … Z=26, the value of the word SUM, for example, would be 19+21+13 = 53.

What would be the value of our popular number puzzle, Buy Xanax Pills Online?

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 3rd & 5th rows contain the following fourteen numbers:

6   7   13   16   21   25   36   42   45   50   66   80   81   84

Find three pairs of numbers that have a sum that is also on the list.

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 173, in SEVEN different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which THREE target numbers is it possible to make from the list below?

1     8     27     64     125

#CubeNumbers

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The Target Challenge

Can you arrive at 173 by inserting 5, 7, 14 and 15 into the gaps on each line?

  •  (◯×◯)+(◯×◯) = 173
  •  ◯×(◯+◯)–half◯ = 173

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The Main Challenge

You are playing our Order Adipex-Pboard game and have rolled the numbers 6, 6 and 6 with your three dice.  Using these once each, with + – × ÷ available, which SIX target numbers from 1-30 is it possible to make?

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 3rd & 5th rows contain the following fourteen numbers:

6   7   13   16   21   25   36   42   45   50   66   80   81   84

What is the difference between the sum of the multiples of 7 and the sum of the multiples of 9?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 172, in EIGHT different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the SIX target numbers it’s possible to make from the list below?

1    4    9    16    25    36    49    64    81    100

#SquareNumbers

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The Target Challenge

Can you arrive at 172 by inserting 3, 4, 5 and 8 into the gaps on each line?

  •  (◯+◯×◯)×◯ = 172
  •  (◯+◯)²+◯²+◯ = 172

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The Main Challenge

You have the same starting number and final answer, both 22.

There are 10 arithmetical steps altogether but the 10th, and final, step is missing. If this final step involves a whole number, what should it be to make the final answer 22?

+2   ÷6   ×4   3   ×2   +4   ÷5   +6   ×2   ?   =   22

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 3rd & 5th rows contain the following fourteen numbers:

6   7   13   16   21   25   36   42   45   50   66   80   81   84

List three sets of three numbers that all have a sum of 100, the numbers in each set must be different.

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 171, in TEN different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the only TWO target numbers it is possible to make from the list below?

10    20    30    40    50    60    70    80    90    100

#10TimesTable

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The Target Challenge

Can you arrive at 171 by inserting 3, 69 and 10 into the gaps on each line?

  •  ◯×◯×◯–◯ = 171
  •  (◯+◯+◯)×◯ = 171

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The Main Challenge

Study the seven clues and place the numbers 1-9 into the nine positions on this 3-by-3 grid. Each number should appear exactly once:

x              x              x

x              x              x

x              x              x

Clues:

  1.  The 8 is directly above the 5,
  2.  The 6 is further right than the 7,
  3.  The 7 is further right than the 1,
  4.  The 1 is lower than the 5,
  5.  The 5 is further right than the 9,
  6.  The 3 is higher than the 9 and further right than the 2,
  7.  The 4 is higher than the 7 and further right than the 8.

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 2nd & 7th rows contain the following fourteen numbers:

4   8   11   17   24   27   28   30   48   55   63   64   70   77

What is the difference between the sum of the highest and lowest even numbers and the product of the highest and lowest even numbers?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 170, in ELEVEN different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which is the ONLY target number it’s possible to make from the list below?

9    18    27    36    45    54    63    72    81    90

#9TimesTable

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The Target Challenge

Can you arrive at 170 by inserting 9, 10, 20 and 20 into the gaps on each line?

  •  ◯+◯×◯–◯ = 170
  •  (◯–◯÷◯)×◯ = 170

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The Main Challenge

Three unique digits from 1-9 must be used to arrive at the target number 18 when multiplying two numbers together and adding or subtracting the third unique number, (a×b)±c.

One way of arriving at 18 is (5×4)2.  Find the other FOUR ways it is possible to make 18.

[Note:  (5×4)–2 = 18 and (4×5)2 = 18  counts as just ONE way.]

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 2nd & 7th rows contain the following fourteen numbers:

4   8   11   17   24   27   28   30   48   55   63   64   70   77

Which number above 20 becomes a multiple of 11 when 20 is subtracted from it?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 169, in EIGHT different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the only FOUR numbers it’s possible to make from the list below?

8    16    24    32    40    48    56    64    72    80

#8TimesTable

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The Target Challenge

Can you arrive at 169 by inserting 1, 3, 13 and 15 into the gaps on each line?

  •  ◯×(◯+◯–◯) = 169
  •  (◯–◯)²+(◯÷◯)² = 169

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The Main Challenge

The two sections below both contain eight letters, A-H. Each letter has an addition calculation attached, all involving 2-digit numbers.

Which is the only letter that has exactly the same answer in both sections?

  • Section 1

D:68+18   B:51+14   E:47+31   H:62+32   A:44+29   G:59+25   C:36+23   F:38+26

  • Section 2

E:64+28   A:31+27   F:34+22   B:43+19   G:48+36   C:54+16   D:48+21   H:50+38

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 2nd & 7th rows contain the following fourteen numbers:

4   8   11   17   24   27   28   30   48   55   63   64   70   77

Which three different numbers have a total which is also present on the list?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 168, in FOUR different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the only TWO numbers it is possible to make from the list below?

7    14    21    28    35    42    49    56    63    70

#7TimesTable

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The Target Challenge

Can you arrive at 168 by inserting 2, 4, 6 and 9 into the gaps on each line?

  •  (◯–◯)×◯×◯ = 168
  •  ◯³×◯–◯²×◯ = 168

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The Main Challenge

Find the sum of all the numbers between 5 and 25 that are divisible by 3, 4 or 7.

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 2nd & 7th rows contain the following fourteen numbers:

4   8   11   17   24   27   28   30   48   55   63   64   70   77

Which number, when 4 is subtracted from it, becomes a multiple of 15?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 167, in FIVE different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the only TWO numbers it’s possible to make from the list below?

6    12    18    24    30    36    42    48    54    60

#6TimesTable

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The Target Challenge

Can you arrive at 167 by inserting 8, 9, 10 and 15 into the gaps on each line?

  •  ◯×◯+◯+◯ = 167
  •  ³√◯×◯²+◯–◯ = 167

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The Main Challenge

This number trail has seven arithmetical steps.

Start with the number 49, then:

√    add nineteen    50% of this    2    +26    subtract nine    ÷7    =   ?

What is your final answer?

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 2nd & 7th rows contain the following fourteen numbers:

4   8   11   17   24   27   28   30   48   55   63   64   70   77

What is the sum of the factors of 24?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 166, in NINE different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the only THREE numbers it is possible to make from the list below?

5    10    15    20    25    30    35    40    45    50

#5TimesTable

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The Target Challenge

Can you arrive at 166 by inserting 4, 7, 14 and 17 into the gaps on each line?

  •  (◯×◯)+(◯×◯) = 166
  •  (◯+◯)²+◯+double◯ = 166
  •  ◯×(◯+◯)–(◯+50%) = 166

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The Main Challenge

Which THREE different prime numbers have a sum of 40?

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 4th & 6th rows contain the following fourteen numbers:

3   5   10   12   18   20   32   33   35   44   49   54   56   60

What is the sum of the factors of 120?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 165, in EIGHT different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using 46 and 10 once each, with + – × ÷ available, which are the SIX numbers it’s possible to make from the list below?

4    8    12    16    20    24    28    32    36    40

#4TimesTable

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The Target Challenge

Can you arrive at 165 by inserting 5, 10, 15 and 20 into the gaps on each line?

  •  (◯+◯)×◯+◯ = 165
  •  (◯+◯)×◯–◯ = 165

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The Main Challenge

You have 12 balls and each ball is numbered differently from 1 to 12.  They are randomly placed into two bags so each bag contains the six numbered balls shown below:

  • Red bag:   2 3 4 6 9 11
  • Blue bag:  1 5 7 8 10 12

You then move a ball from the red bag to the blue bag.  The total of the seven balls in the blue bag is now double the total of the five balls left in the red bag.

Which ball did you move from the red bag to the blue bag?

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The 7puzzle Challenge

The playing board of Buy Adipex In Mexico is a 7-by-7 grid of 49 different numbers, ranging from up to 84.

The 4th & 6th rows contain the following fourteen numbers:

3   5   10   12   18   20   32   33   35   44   49   54   56   60

How many pairs of numbers have a difference of 12?

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The Lagrange Challenge

Lagrange’s Four-Square Theorem states that every integer can be made by adding up to four square numbers.

For example, 7 can be made by 2²+1²+1²+1² (or 4+1+1+1).

Show how you can make 164, in SIX different ways, when using Lagrange’s Theorem.

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The Mathematically Possible Challenge

Using the three digits 35 and 8 once each, with + – × ÷ available, which are the only FOUR numbers it’s possible to make from the list below?

2    3    5    7    11    13    17    19    23    29

#PrimeNumbers

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The Target Challenge

Can you arrive at 164 by inserting 467 and 8 into the gaps on each line?

  •  (◯×◯–◯)× = 164
  •  ◯²×◯–quarter(³) = 164

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