Question

An inequality is shown below:

-np - 5 ≤ 4(c - 2)

Which of the following solves for n?

n ≥ - the quantity 4 times c minus 3 all over p

n ≥ - the quantity 4 times c minus 13 all over p

n ≤ - the quantity 4 times c minus 3 all over p

n ≤ - the quantity 4 times c minus 13 all over p

Answer 1

@rs00752

Answer 2

is it (minus)np-5?

Answer 3

its negative np I think

Answer 4

and it is also (minus)- the quantity....

Answer 5

?

Answer 6

I think so

Answer 7

then first option.
-np-5<4c-8
=>-np<4c-3
=>n>-(4c-3)/p

Answer 8

thanks can I ask you 3 more questions and then im done for now

Answer 9

ofcourse..it will also help me strenghten my concepts..

Answer 10

haha cool okay 1st one is

A recursive function is shown below:

f(1) = 5 and f(n) = f(n - 1) - 6; n > 1

Which of the following lists the terms in the sequence defined by this recursive function?

5, 1, 7, 13, 19, ...

5, -1, -7, -13, -19, ...

5, 11, 17, 23, 29, ...

5, -11, -17, -23, -29, ...

second one

Select the equations that are parallel and perpendicular to y = x + 5 and that pass through the point (-2, -1).

parallel: y = -x - 1
perpendicular: y = x + 2

parallel: y = x - 1
perpendicular: y = -x + 1

parallel: y = x + 1
perpendicular: y = -x - 3

parallel: y = 2x - 2
perpendicular: y = -2x - 1

third one

What is the equation of the line that passes through the points (-1, 3) and (1, 11)?

4x - y = 1

4x + y = 1

x - 4y = -13

4x - y = -7


that's it

Answer 11

First question
f(2)=f(2-1)-6=5-6=-1
f(3)=f(3-1)-6=-1-6=-7
f(4)=f(4-1)-6=-7-6=-13
so, the answer is
5,-1,-7,-13,-19...

Answer 12

okay next hurry I have to leave soon lol

Answer 13

third answer is last option

Answer 14

second answer is 3rd opt

Answer 15

i hav some doubt regarding secon question's answer

Answer 16

wait so third answer is for number 3 and the second answer is for number 2

Answer 17

yes

Answer 18

third answer for third question

Answer 19

and as always please let me know if i did something wrong..

Answer 20

the answer to second question is right