The sequence is 3136/4146/5156/6166/7176
So the 15th term is the number 6.
It is an arithmetic sequence if you can establish that the difference between any term in the sequence and the one before it has a constant value.
The given linear sequence increases by 3 each time. To find the 15th term, we can use the formula for the nth term of an arithmetic sequence: ( a_n = a_1 + (n-1)d ), where ( a_1 = 5 ) and ( d = 3 ). Plugging in the values, ( a_{15} = 5 + (15-1) \times 3 = 5 + 42 = 47 ). Thus, the 15th term is 47.
The nth term of an arithmetic sequence = a + [(n - 1) X d]
An arithmetic sequence
Arithmetic Sequence
The 90th term of the arithmetic sequence is 461
It is an arithmetic sequence if you can establish that the difference between any term in the sequence and the one before it has a constant value.
The given linear sequence increases by 3 each time. To find the 15th term, we can use the formula for the nth term of an arithmetic sequence: ( a_n = a_1 + (n-1)d ), where ( a_1 = 5 ) and ( d = 3 ). Plugging in the values, ( a_{15} = 5 + (15-1) \times 3 = 5 + 42 = 47 ). Thus, the 15th term is 47.
The question cannot be answered because two terms are not enough to determine whether the sequence is arithmetic or geometric (or something else).
The nth term of an arithmetic sequence = a + [(n - 1) X d]
An arithmetic sequence
The 9th term of the Fibonacci Sequence is 34Fibonacci Sequence up to the 15th term:1123581321345589144233377610
Arithmetic Sequence
Arithmetic- the number increases by 10 every term.
One number, such as 7101316 does not define a sequence.
The one number, 491419 does not constitute a sequence!
The sequence given is 3n + 1, where n represents the term number. To find the 15th term, substitute n with 15: 15th term = 3(15) + 1 = 45 + 1 = 46. Therefore, the 15th term in the sequence is 46.