Math Sequences Problems and How to Solve Them

If a die is rolled $35$ times, there are $6^{35}$ different sequences possible.
What fraction of these sequences have exactly five 1s?

Bobbie Comstock 2022-01-05

If a die is rolled 30 times, there are $6^{30}$ different sequences possible. The following question asks how many of these sequences satisfy certain conditions.
What fraction of these sequences have exactly three 3s and three 2s?

osula9a 2022-01-04

Find the limit of the sequence:
$a_{n} = \frac{8 n^{2} + 1 n + 1}{7 n^{2} + 9 n + 9}$

Kathleen Rausch 2022-01-04

Find the limit of the sequences:
$a_{n} = \frac{8 n^{2} + 1 n + 1}{7 n^{2} + 9 n + 9}$

William Collins 2022-01-04

Compute the limit of the sequences:
$(a) {(1 - \frac{3}{n})}^{2 n}$
$(b) 3^{\frac{1}{n}}$

deiteresfp 2022-01-04

If $a_{1}, a_{2}, a_{3}, \dots and b_{1}, b_{2}, b_{3}, \dots$ are arithmetic sequences, show that $a_{1} + b_{1}, a_{2} + b_{2}, a_{3} + b_{3}, \dots$ is also an arithmetic sequence.

keche0b 2022-01-04

Is this the recursive formula for geometric sequences?
${\begin{cases} a_{1} = f i r s t t e r m \\ a_{n} = r \times a_{n - 1} \end{cases}$

Agohofidov6 2022-01-04

Determine the general term, $t_{n}$ , for the following sequence.
$8, 20, 36, 56$

tearstreakdl 2021-12-27

What is the rule for the sequence 3,5,8,13,21,...?

Chris Cruz 2021-12-19

What is the least common multiple of 8 and 12?

Cynthia Bell 2021-12-18

What is the next number in this sequence: 1,2,6,24,120 ...?

Karen Simpson 2021-12-14

Why is an average of an average usually incorrect? explain why taking an average of an average usually results in a wrong answer? Is there ever a case where the average of the average can be used correctly? As an example, lets

Bobbie Comstock 2021-12-14

How do you find the sum of the geometric sequence 2,4,8...if there are 20 terms?

eozoischgc 2021-12-11

What are the terms $a_{0}, a_{1}, a_{2}, and a_{3}$ of the sequence { $a_{n}$ }, where $a_{n} e q u a l s 2^{n} + 1$ ?

Marenonigt 2021-12-10

Find the first six terms of the sequence defined by each of these recurrence relations and initial conditions.
$a_{n} = a_{n - 1} - a_{n - 2} + a_{n - 3}, a_{0} = 1, a_{1} = 1, a_{2} = 2$

Mary Jackson 2021-12-10

List the first 10 terms of each of these sequences.
the sequence that begins with 3, where each succeeding term is twice the preceding term.

Marla Payton 2021-12-10

List the first 10 terms of each of these sequences.
the sequence that lists the odd positive integers in increasing order, listing each odd integer twice.

Marla Payton 2021-12-10

List the first 10 terms of each of these sequences.
the sequence that lists each positive integer three times, in increasing order.

Gregory Jones 2021-12-10

List the first 10 terms of each of these sequences.
the sequence that begins with 2 and in which each successive term is 3 more than the preceding term.

Michael Maggard 2021-12-10

What are the terms $a_{0}, a_{1}, a_{2}, and a_{3}$ of the sequence { $a_{n}$ }, where $a_{n} e q u a l s a_{n} = {(n + 1)}^{n + 1}$ ?

In the majority of cases, solving Math sequences problems is a constant task of data programmers, architects, and engineers who construct furniture, aircraft, automobiles, or program automation for robotics. Even if you have used some Math sequences solver before, it’s essential to start with at least one equation that will help you to set your variables straight and create the foundation for a sequence. While you read your instructions, do not forget to compare them with provided answers to sequences of Math problems below. These will help you with the basics and explain the structure of sequences in various applications.

Algebra I

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