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Can you think of five four-letter words, each beginning with NE?
Sounds simple, however you cannot use a letter more than once, and you can’t re-use the N or the E anywhere else. So for instance, NELL is not allowed, as it has two Ls, NEON is not allowed as it repeats the N, and you cannot have both NETS and NEAT, as both have a T, but either word is acceptable on its own.
I've built a sloping wall, on level ground. One end is 10ft high, and the other end is 15ft high.
I attach a piece of string from each top corner to the opposite bottom corner, forming an 'X' shape. Assuming the strings are pulled tight, what height from the floor is the point where the two string cross?
Simply find a path from the top left corner to the bottom right corner.
Rearrange the letters of
FORWARD SUPAHERO
to make a four word phrase.
Alyssa has some toy building blocks.
All but 6 of them are blue.
All but 5 of them are red.
All but 4 of them are yellow.
All but 3 of them are green.
How many blocks does she have and what colour are they?
Draw a path that visits every dot once only.
The path can be made only of horizontal and vertical lines.
The path cannot cross itself or branch off, and must return to the start to form a complete circuit.
Every third turning point of the path has been marked with a triangle symbol. In other words, at each symbol there will be a 90 degree turn in the path, and there will be two further 90 degree turns before the next symbol.
Quotebreaker is back by popular demand! I have taken a quotation, and I have replaced each of the letters with one-, two- of three-digit numbers according to the table below. Can you change it back to letters?
Be careful though, as some sequences of numbers could lead to several words, for instance 31110 could mean CAT (3,1,110), but could equally mean MAD (31,1,10).
233121103 113213030 211 233121103, 13210 10333 113213030 1 3033110 3312 312110103011-1131110 311132.
Use the numbers:
1 3 6 10 15 21
a maximum of once each, and just the four basic arithmetic operators:
+ - x ÷
to try to achieve a total of:
2015
Draw fences between some of the posts so that each post is at the junction of exactly three fences.
These fences will divide the field into several paddocks; any paddock whose area is greater than a single triangle will contain a number, which will indicate the area of the paddock that contains it.
The boundary fence is already in place, so any post on the boundary only needs one more fence emerging from it in order to make up its full complement.
For example:
Here is the puzzle:
When you rearrange the following words, one of them can be placed after each of the other four to make four common ten-letter words. Can you find them?
BLEAT
CHAIR
CIDER
FINAL
JUDAS
What would be better in the long run, getting a pay raise of £1000 per year every year, or a pay raise of 1p per day every day?
I have shaded some squares in the left-hand grid according to two simple rules:
Rule 1 – Squares that are next to each other, horizontally or vertically, cannot both be shaded.
Rule 2 – All the unshaded squares must be connected. In other words, you must be able to get from any unshaded square to any other unshaded square by moving horizontally or vertically through unshaded squares.
I have shaded 11 squares in the left-hand grid, but I can’t shade a 12th square without breaking the rules. For instance, shading the ‘E’ square would break rule 1, and shading the ‘3’ square would break rule 2 (as the ‘6’ and ‘8’ squares would be separated from the other unshaded squares).
However, if you start again, it is possible to shade 12 squares without breaking the rules. I have shaded two squares in the right-hand grid to start you off.
Which squares should you shade?
I have taken a quotation, and I have replaced each of the letters with one-, two- of three-digit numbers according to the table below. Can you change it back to letters?
Be careful though, as some sequences of numbers could lead to several words, for instance 31110 could mean CAT (3,1,110), but could equally mean MAD (31,1,10).
2112 1110 1221102103110 12133111 103332'110 10311133111110, 313030 10110!
The islanders of Fictitia have a rather eccentric postal system. Postage for an item can be anything from 1 dinar to 12 dinari, and you must use exact postage.
Frustratingly, there is only space on the envelopes in Fictitia to attach a maximum of two stamps.
What is more, they only have four different denominations of stamps, can you work out what they are?