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Mice21 [21]
3 years ago
5

What is the recursive formula for the sequence? 10, 14, 18, 22, 26

Mathematics
2 answers:
makvit [3.9K]3 years ago
6 0
We have an arithmetic sequence  <span>with </span>common difference<span> of </span>4; then, d = 4 and a1 = 4;
We have the formula an = a1 + (n-1)xd;
Finally, an = 10 + (n-1)x4 = 4n + 6;
mario62 [17]3 years ago
5 0
Add 4 each time
the nth term is a_n or f(n)
the next term after that is a_{n+1} or f(n+1)

so each term is 4 more than previous
basically
a_{n+1}=4+a_n or
f(n+1)=4+f(n)
same thing
You might be interested in
A geometric sequence is defined by the explicit formula an=5(-4)^n-1 what is the recursive formula for the nth term of this sequ
Furkat [3]
Hello,

a_{n}=5*(-4)^{n-1}\\&#10; a_{n-1}=5*(-4)^{n-2}\\\\&#10;\dfrac{a_{n}}{a_{n-1}}=(-4)^{n-1-(n-2)}=-4\\\\&#10;&#10;Formula\ is\ :\\&#10; a_{n}=-4*a_{n-1}\\&#10;a_{1}=5\\&#10;&#10;&#10;
4 0
4 years ago
Suppose that vehicles taking a particular freeway exit can turn right (R), turn left (L), or go straight (S). Consider observing
Basile [38]

Answer:

a)

A={RRR,SSS,LLL}

b)

B={RSL,SLR,LRS,RLS,SRL,LSR}

c)

C={RRL,RLR,LRR,RRS,SRR,RSR}

d)

D={RRL, RRS, RLR, RLL, RSR, RSS, LRR, LRL, LLR, LLS, LSL, LSS, SRR, SRS, SLL, SLS, SSR, SSL}

e)

D'={RRR, RLS, RSL, LRS, LLL, LSR, SRL, SLR, SSS}

Step-by-step explanation:

Sample space=S= {RRR, RRL, RRS, RLR, RLL, RLS, RSR, RSL, RSS, LRR, LRL, LRS, LLR, LLL, LLS, LSR, LSL, LSS, SRR, SRL, SRS, SLR, SLL, SLS, SSR, SSL, SSS}

a)

Let A be the event that all three vehicles go in same direction. It means that the all three vehicles go to right or left or straight. Thus, event A can be represented as

A={RRR,SSS,LLL}

b)

Let B be the event that all three vehicles go in different direction. It means that the three vehicles can go to

1. Right, Straight, Left

2. Straight, Left, Right

3. Left, Right, Straight

4. Right, Left, Straight

5. Straight, Right, Left

6.  Left, Straight, Right

Thus, event B can be represented as

B={RSL,SLR,LRS,RLS,SRL,LSR}

c)

Let C be the event that exactly two of three vehicles turn right. It means that the three vehicles can go to

1. Right, Right , Left

2. Right , Left, Right

3. Left, Right, Right

4. Right, Right , Straight

5. Straight, Right,Right

6.  Right , Straight, Right

Thus, event C can be represented as

C={RRL,RLR,LRR,RRS,SRR,RSR}

d)

Let D be the event that exactly two of three vehicles go in same direction. It means that the three vehicles can go to

1. Right,  Right, Left

2. Right, Right, Straight

3. Right, Left,  Right

4. Right, Left, Left

5. Right, Straight, Right

6. Right, Straight, Straight

7.  Left,  Right, Right

8. Left,  Right, Left

9. Left, Left, Right

10. Left, Left, Straight

11. Left, Straight, Left

12. Left, Straight, Straight

13. Straight, Right, Right

14. Straight, Right, Straight

15. Straight, Left, Left

16. Straight, Left, Straight

17. Straight, Straight, Right

18.Straight,Straight, Left

Thus, event D can be represented as

D={RRL, RRS, RLR, RLL, RSR, RSS, LRR, LRL, LLR, LLS, LSL, LSS, SRR, SRS, SLL, SLS, SSR, SSL}

e)

D'=S-D= {RRR, RRL, RRS, RLR, RLL, RLS, RSR, RSL, RSS, LRR, LRL, LRS, LLR, LLL, LLS, LSR, LSL, LSS, SRR, SRL, SRS, SLR, SLL, SLS, SSR, SSL, SSS} -{RRL, RRS, RLR, RLL, RSR, RSS, LRR, LRL, LLR, LLS, LSL, LSS, SRR, SRS, SLL, SLS, SSR, SSL}

D'={RRR, RLS, RSL, LRS, LLL, LSR, SRL, SLR, SSS}

8 0
4 years ago
Help me please! will mark brainliest if correct :)
Neporo4naja [7]

Answer:

i would say d

im sorry if im wrong:(

Step-by-step explanation:

8 0
3 years ago
Read 2 more answers
The graph of the function, B(x), is shown below. Determine the following values for the function:
Softa [21]

Answer:

B(-1) = 1\\\\B(3) = 0\\\\B(1) =2  

Step-by-step explanation:

By definition, a relation is a function if each input value has one and only one output value.

The input values are the x-values and the output values are the y-values.

Given:

B(-1),B(3) and B(1)

We can identify that we need to find the output values of these input values:

x=-1\\x=3\\x=1

Observe in the graph attached that:

  • When x=-1,\ y=1
  • When x=3,\ y=0
  • When x=1,\ y=2  

Therefore:

B(-1) = 1\\\\B(3) = 0\\\\B(1) =2  

7 0
3 years ago
CAN YOU HELP ME PLEASE!!
Alekssandra [29.7K]
6 its not that difficult
4 0
3 years ago
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