By figuring out the rule on which the sequence is based. I am pretty sure the last number is supposed to be 125 - in that case, this is the sequence of cubic numbers: 13, 23, 33, etc.
an = 4n - 14 So a35 = 35*4 - 14 = 140 - 14 = 126
65.......but there is a slight problem. The sequence appears to be a(n) = n3 + 1 apart from the first term which should be 2 as 13 + 1 = 2 1 23 + 1 = 9 33 + 1 = 28 43 + 1 = 65.....the missing number 53 + 1 = 126 63 + 1 = 217
To find the 35th term of an arithmetic sequence where the first term ( a_1 = -10 ) and the common difference ( d = 4 ), you can use the formula for the ( n )-th term: ( a_n = a_1 + (n-1) \cdot d ). Plugging in the values: [ a_{35} = -10 + (35-1) \cdot 4 = -10 + 34 \cdot 4 = -10 + 136 = 126. ] Thus, the 35th term is 126.
4/7
63/52To reduce to lowest term:1. Get the GCF of 126 and 104126 = 2 * 3 * 3 * 7104 = 2...............* 2 * 2 * 13=================GCF =22. Divide 126 & 104 by their GCF.126 ÷ 2 = 63104 ÷ 2 = 52thus; lowest term is 63/52.
an = 4n - 14 So a35 = 35*4 - 14 = 140 - 14 = 126
Any number that you wish.
126/2394 = 1/19 by dividing by 126
65.......but there is a slight problem. The sequence appears to be a(n) = n3 + 1 apart from the first term which should be 2 as 13 + 1 = 2 1 23 + 1 = 9 33 + 1 = 28 43 + 1 = 65.....the missing number 53 + 1 = 126 63 + 1 = 217
To find the 35th term of an arithmetic sequence where the first term ( a_1 = -10 ) and the common difference ( d = 4 ), you can use the formula for the ( n )-th term: ( a_n = a_1 + (n-1) \cdot d ). Plugging in the values: [ a_{35} = -10 + (35-1) \cdot 4 = -10 + 34 \cdot 4 = -10 + 136 = 126. ] Thus, the 35th term is 126.
90/126 is 5/7 in its lowest terms
They are 14, 42, 126, 378 and 1134.
1 3 6 18 36
4/7
63/52To reduce to lowest term:1. Get the GCF of 126 and 104126 = 2 * 3 * 3 * 7104 = 2...............* 2 * 2 * 13=================GCF =22. Divide 126 & 104 by their GCF.126 ÷ 2 = 63104 ÷ 2 = 52thus; lowest term is 63/52.
63/25
151