No axiom, postulate, definition, or theorem of geometry may contradict another, nor may it ever contradict any conclusion reached with the help of other axiom, postulate, definition, etc. In contrast, a paradox is a statement that leads to self-contradictory conclusions. For instance, Russell’s paradox is the most famous of the logical or set-theoretical paradoxes: Consider the set of all sets that are not members of themselves. Such a set appears to be a member of itself
if and only if it is not a member of itself. Hence the paradox.

Research more about paradoxes and discuss one real-life example and one geometric example (excluding Russell’s Paradox).

Which is the length of the hypotenuse of the triangle a. 94ft b. 214 ft c. 33ft d. 37 ft

{0,1,2,3,4,5,6,20,21,22,23,24,25} the distribution is considered to be: skewed the right, skewed the left, not skewed?

Martha has a deck of cards. she has lost some of the cards, and now the deck only contains nine spades, eleven diamonds, eight clubs, and twelve hearts. martha predicts that whenever she draws a card from the deck without looking, she will draw a club one-fifth of the time. which activity would best allow martha to test her prediction? a. randomly draw a card from the box and see if it is a club. b. randomly draw a card. then, continue to draw another card until all eight clubs are drawn. c. randomly draw and replace a card 120 times. then, observe how close to 30 times a club is drawn. d. randomly draw and replace a card 100 times. then, observe how close to 20 times a club is drawn.