5 days ago

Which of the following functions describes the sequence 4, –2, 1, –12, 14, . . .? A. f(1) = 4, f(n + 1) = –2f(n) for n ≥ 1 B. f(

1) = 4, f(n + 1) = f(n) – 2 for n ≥ 1 C. f(1) = 4, f(n) = 12f(n + 1) for n > 1 D. f(1) = 4, f(n) = –12f(n – 1) for n > 1

Mathematics

You might be interested in

Planning for a party, Carla mixed 3/4 liters of lemon concentrate with 21/4 liters of water to make 3 liters of lemonade. The pa

Inessa [12570]

Answer:

78/4

Step-by-step explanation:

this seems correct

6 0

2 months ago

A line contains (34,12) and (32,48) what is the slope of the line in simplified form? HELP ASAPl

Zina [12379]

Response:

$m=-18$

Step-by-step explanation:

1. The line includes the points (34,12) and (32,48). Then, apply the slope formula, which is:

$m=\frac{y_{2}-y_{1}}{x_{2}-x_{1}}$

2. By substituting values into the formula, you will get:

$y_{2}=48\\y_{1}=12\\x_{2}=32\\x_{1}=34$

$m=\frac{48-12}{32-34}\\m=\frac{36}{-2}\\m=-18$

4 0

2 months ago

Three classes of school children are selling tickets to the school play. the number of tickets sold by these classes, and the nu

lawyer [12517]

Aqe4hjwrs4jyjreajrsjwtj

6 0

3 months ago

Read 2 more answers

A line is an undefined term because it. . contains an infinite number of points. . can be used to create other geometric shapes.

Zina [12379]

Among the given options, number 3 is accurate. A line is classified as an undefined term since it represents something that lacks width or depth, yet it can extend infinitely in both directions, indicated by arrowheads.

8 0

2 months ago

Read 2 more answers

Consider the following differential equation. (A computer algebra system is recommended.) (1 + t2)y' + 4ty = (1 + t2)−2 (a) Draw

PIT_PIT [12445]

Answer:

Step-by-step explanation:

a. Create a direction field for the specified differential equation

b. By observing the direction field, comment on the behavior of the solutions as t becomes large.

The solutions seem to oscillate

All solutions appear to approach the function y0(t)=4

All solutions seem to converge to the function y0(t)=0

All solutions appear to have negative slopes eventually and thus decrease indefinitely

All solutions seem to have positive slopes eventually and therefore increase without limit

As t approaches infinity

All solutions seem to exhibit positive slopes eventually and thus decrease indefinitely

The solutions seem to gradually approach the function y0(t)=0

All solutions appear to eventually have negative slopes leading to decrease without bounds

All solutions seem to converge to the function y0(t)=4

The results are oscillatory

3 0

2 months ago