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Recent questions in Polynomial arithmetic

CoormaBak9 2021-02-10

The first four terms of a sequence are given. Can these terms be the terms of an arithmetic sequence?
$38, - 22, - 6, 10, . . .$
Yes, the sequence is arithmetic.
No, the sequence is not arithmetic.
If the sequence is arithmetic, find the common difference d. (If the sequence is not arithmetic, enter DNE.)
$d = ?$

sodni3 2021-02-09

Consider the following sequence. $s_{n} = 2 n - 1$
a) Find the first three terms of the sequence whose nth term is given.
$s_{1} =$
$s_{2} =$
$s_{3} =$
b) Classify the sequence as arithmetic, geometric, both, or neither. arithmetic geometric both neither If arithmetic, give d, if geometric, give r, if both, give d followed by r.

nicekikah 2021-02-09

The general term of a sequence is given $a_{n} = n + 5$ .
Determine whether the sequence is arithmetic, geometric, or neither.
If the sequence is arithmetic, find the common difference, if it is geometric, find the common ratio.

Wierzycaz 2021-02-09

The first term in an arithmetic sequence is 9. The fourth term in the sequence is 24.the twentieth ter is 104. What is the common difference of this sequence? How do you find the nth term of the arithmetic sequence?

Jason Farmer 2021-02-08

Perform the modular arithmetic.
$(19 - 8) \mod 7$

Tazmin Horton 2021-02-06

The missing terms for the given polynomal p, q, r, and s such that
$q \neq 0 and s \neq 0, p q \cdot \frac{r}{s} = \frac{p r}{q s}$

Jason Farmer 2021-02-06

First, construct the sixth degree Taylor polynomial $P_{6} (x)$ for function $f (x) = \sin (x^{2})$ about $x_{0} = 0$ The use $\int_{0}^{1} P_{6} (x) d x$ to approximate the integral $\int_{0}^{1} \sin (x^{2}) d x .$ Use 4-digit rounding arithmetic in all calculations. What is the approximate value?

vazelinahS 2021-02-03

Determine whether $g (x) = \frac{x^{3}}{2} - x^{2} + 2$ is a polynomial. If it is, state its degree. If not, say why it is not a polynomial. If it is a polynomial, write it in standard form. Identify the leading term and the constant term.

Falak Kinney 2021-02-02

Determine whether the given sequence could be geometric,arithmetic, or neither.
If possoble, identify the common ratio or difference.
9, 13, 17, 21, ....
a. arithmetic $d = 4$
b. geometric $r = 4$
c. geometric $r = \frac{1}{4}$
d. neither

nitraiddQ 2021-02-02

Сalculate whetger the vectors u and v are parallel, orthogonal or neither.
$u = ⟨ 5, 3 ⟩, u = ⟨ \frac{10}{4}, - \frac{3}{2} ⟩$

Tammy Todd 2021-01-31

Insert five arithmetic means between 5 and 21. (Enter your answers from smallest to largest.) Find the sum of the first n terms of the arithmetic sequence. $- 9 + (- 12) + (- 15)$ + ... (to 10 terms)

geduiwelh 2021-01-31

Consider the "clock arithmetic" group $(Z_{15}, \oplus)$ a) Using Lagrange`s Theotem, state all possible orders for subgroups of this group. b) List all of the subgroups of $(Z_{15}, \oplus)$

arenceabigns 2021-01-31

The terms in the polynomial $- 4 y^{5} + 7 y^{2} - 3 y - 2.$

Tobias Ali 2021-01-27

Determine whether statement, I’ve

allhvasstH 2021-01-27

Find the sum of a given arithmetic sequence:
$\sum n = 1 100 (6 - 12 n)$

jernplate8 2021-01-19

The sum of given arithmetic sequence:
$\sum n = 1 80 2 n - 5 = 6080$

Lennie Carroll 2021-01-19

Solve the given information Let $f (x) = \sin x .$ Use the following values and five-digit rounding arithmetic to construct the Hermite interpolating polynomial to approximate $f (0.34) = \sin 0.34 .$
$\begin{array}{cc} x & f (x) & f^{'} (x) \\ 0.30 & 0.29552 & 0.95534 \\ 0.32 & 0.31457 & 0.94924 \\ 0.35 & 0.34290 & 0.93937 \end{array}$

Wierzycaz 2021-01-15

Find the 37th term of an arithmetic sequence whose second and third terms are −4 and 12. If the fourth term of an arithmetic sequence is 17 and the second term is 3, find the 24th term.

ringearV 2021-01-07

a. Let $f (x) = \frac{e^{x} - e^{- x}}{x}$
$Find lim_{x \to 0} (e^{x} - e^{- x}) / x$

ka1leE 2021-01-02

Find the eighth term of the arithmetic sequence whose first term is 4 and whose common difference is -7.

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