We have to find what n is.
Therefore:
52/16=3.25
Check:
3.52 x 16=52
52 = 4 + (n-1)3 → 3(n-1) = 48 → n - 1 = 16 → n = 17
Denote the lowest of the three consecutive numbers as n. Then the other numbers are n +1 and n +2. From the problem statement, n(n + 1) = (n + 2)2 -52, or: n2 + n = n2 + 4n + 4 - 52, or 3n = 48, or n = 16. Check: 16 X 17 = 272; 18 X 18 = 324; 324 - 272 = 52.
n+15 = 52 n = 52-15 n = 37
4/13 is the answer to 16/52 because 4 times 4= 16 and 4 times 13 = 52
6, 8, 10. 102 is 100. Subtract 52 from that, and you get 48, which is 6.8 Method: call the smaller of the unknown even numbers n. Then, from the problem statement, n(n+2) + 52 = (n + 4)2. Multiplying out yields n2 + 2n + 52 = n2 + 8n + 16. Collecting like terms from both sides yields 6n = 36 or n = 6.
52 = 4 + (n-1)3 → 3(n-1) = 48 → n - 1 = 16 → n = 17
Denote the lowest of the three consecutive numbers as n. Then the other numbers are n +1 and n +2. From the problem statement, n(n + 1) = (n + 2)2 -52, or: n2 + n = n2 + 4n + 4 - 52, or 3n = 48, or n = 16. Check: 16 X 17 = 272; 18 X 18 = 324; 324 - 272 = 52.
n+15 = 52 n = 52-15 n = 37
52° 40′ 33.96″ N, 19° 16′ 24.96″ E52.6761, 19.2736
16
52
16/52 = 30.77%
17.3333
number of cards in a deck=52 cards drawn =52 n(s)=52nCr2=1326 number of cards that are queen=4 number of cards that are king=4 n(A)=4nCr1*4nCr1 =4*4 P(A)=n(A)/n(s)=16/1326=6/663
4/13 is the answer to 16/52 because 4 times 4= 16 and 4 times 13 = 52
6, 8, 10. 102 is 100. Subtract 52 from that, and you get 48, which is 6.8 Method: call the smaller of the unknown even numbers n. Then, from the problem statement, n(n+2) + 52 = (n + 4)2. Multiplying out yields n2 + 2n + 52 = n2 + 8n + 16. Collecting like terms from both sides yields 6n = 36 or n = 6.
The greatest common factor of 16 and 52 is 4. The factors of 52 are 1, 2, 4, 13, 26, and 52. The factors of 16 are 1, 2, 4, 8, and 16.