Mark:
NUMBERS
-17
JON
26

(but he can't "raise" his average to 90% by getting 85%)
Usamashaker writes:
"is this riddle true?
or you mean he needs 90% at least to raise his average to 85 %
so the answer will be 27"
You make a good point. However, my answer is the same as Mark's (see above) although I have been known to have been wrong in the past. Be that as it may, the number of times Mark has been wrong can be counted on the fingers of Venus de Milo. :wink:
N/18
7
Capt. Mark
Lincoln (oil tanker) Newport -> Halifax
Washington (sloop) New York -> Bermuda
Jefferson (steamship) London -> Boston
From (A):
Lincoln could be the sloop or oil tanker.
Lincoln's destination is Halifax.
The steamship could be Washington or Jefferson.
The steamship's departure is London.
Lincoln's departure could be Bermuda, Boston, Newport News, or New York.
From (B):
The oil tanker's destination could be Boston, Halifax, Newport News, or New York.
One of the destinations is Bermuda.
From (C):
London, New York, and Newport News are departures.
Halifax, Bermuda, and Boston are destinations.
Washington's departure is New York, so it is not the steamship.
The oil tanker's destination is Boston, so it is not Washington.
Conclusions:
Washington is the sloop. It departs from New York, and arrives Bermuda.
Lincoln is the oil tanker. It departs from Newport News, and arrives Halifax.
Jefferson is the steamship. It departs from London, and arrives Boston.
The ratio of guppies to goldfish in the tank is 5 to 3. There are a total of 32 fish in the tank.
How many of the fish are guppies
The eighth graders conducted a survey to see who could correctly spell the word ?'hypotenuse'. Of the 200 people surveyed, 10 could spell it correctly.
What percent could spell the word hypotenuse correctly
How many integers between 50,000 and 60,000 are perfect squares
If you have been following Mark's master class on ?'Squares' this should be a walk in the park.
If a 4x4 square is made so that 16 squares are then made and if the following numbers are given:
282 414 516 640
299 423 523 647
377 458 538 684
386 481 553 779
How can you arrange these numbers inside the 16 squared square so that if the numbers are added together either down, sideways or diagonally, your answer would be 2000