Ace Algebra 1 with our Extensive Collection of Math Problems

Exponential Growth and Decay $A = A_{0} e^{k t}$
Logistic Growth Model $A = \frac{e}{1 + a e^{- b t}}$
Newton`s law of cooling $T = C + (T_{0} - C) e^{k t}$

Sapewa 2022-01-15

Please, continue the two sequences of numbers below and find an equation to each of the sequences: $n = 1, 2, 3, 4, 5, 6, 7$
Equation $a_{n} = 2, 5, 9, 14, 20, 27$ , $b_{n} = 1, 3, 12, 60, 360, 2520$

Axel123 2022-01-10

Graph the system of inequalities below, and clearly label the solution set y≤-2/3x+3 y>x+5

Daniell Phillips 2022-01-07

Is there a pair of integers $(a, b)$ such that $a, x_{1}, y_{1}, b$ is part of an arithmetic sequences and $a, x_{2}, y_{2}, b$ is part of a geometric sequence with $x_{1}, x_{2}, y_{1}, y_{2}$ all integers?

bmgf3m 2022-01-07

Find the limits of the sequences
$\sum_{n}^{\infty} = 1 \frac{n \times \ln (n)}{n^{2} + 1}$
$\sum_{n}^{\infty} = 1 \frac{\sin (n)}{n}$

Danelle Albright 2022-01-07

Find S, for the geometric sequences: $4, - 20, 100$

killjoy1990xb9 2022-01-07

Use the given graph off to find a number $δ$ such that if $| x - 1 | < δ$ then $| f (x) - 1 | < 0.2$

oliviayychengwh 2022-01-06

Determine the limits of the following sequences:
a. $a_{n} = \frac{3 n^{3}}{n^{3} + 1}$
b. $b_{n} = {(\frac{n + 5}{n})}^{n}$
c. $c_{n} = n^{\frac{1}{n}}$

Joyce Smith 2022-01-06

What is a recurrence relation for the number of sequences of yellow and purple stones of length N, where each sequence has the property that no two adjacent stones are purple.

Joanna Benson 2022-01-06

Identify the sequences as arithmetic or geometric.
a. 2, 6, 18, 54, 162
b. 1, 8 ,15, 22, 29
c. 11, 15, 19, 23, 27

veksetz 2022-01-06

What is the sum of the first five terms of the following geometric sequences.
1) h 1h 2t…
2) 3 12 ht…
3) 100 50 25…
4) 1 t 3t…
5) 5h 1t t…

aramutselv 2022-01-06

$\sqrt[31]{12} + \sqrt[12]{31}$ is irrational?

oliviayychengwh 2022-01-06

Can an irrational number raised to an irrational power be rational?
If it can be rational, how can one prove it?

Shelia Lawrence 2022-01-05

Determine whether statement is true: The

Arthur Pratt 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 4s and three 5s?

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?

socorraob 2022-01-05

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

Helen Lewis 2022-01-05

Expansion of ${(1 + \sqrt{2})}^{n}$
I was asked to show that $\forall n \in N$ there exist a $p \in N^{\cdot}$ such that
${(1 + \sqrt{2})}^{n} = \sqrt{p} + \sqrt{p - 1}$
I used induction but it wasn't fruitful, so I tried to use the binomial expansion of ${(1 + \sqrt{2})}^{n}$ but it seems I lack some insight to go further.
Any hint is welcomed.

Agohofidov6 2022-01-04

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

keche0b 2022-01-04

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

When you are a high school student or someone already enrolled in college, even those simple research projects will include Algebra 1 equations, which means that getting some help cannot be avoided. Thankfully, you can access Algebra 1 problems and answers free of charge, which will let you see what Algebra 1 practice problems can be used for certain questions. Just remember to check calculations twice as these can easily get complex. The majority of Algebra 1 answers will be familiar to most students dealing with financial concepts as it is not related to advanced Math problems in most scenarios.

Algebra I

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