Question

help please

Answer 1

@563blackghost

Answer 2

Yes?

Answer 3

sorry, ill get the question

Answer 4

@563blackghost

Answer 5

We would need to find the base and height of the triangle. If we plot the triangle we see that (-4,2) and (1,2) lie on the same y-value so the distance between is 5. Now we need to find the height..

Answer 6

One second I put down the distance between the wrong points.

Answer 7

\(\huge\bf{d=\sqrt{(-4-(-5)^{2}+(2-(-4)^{2}}}\)

We find the distance between `(-4,2) and (-5,-4)`

Answer 8

so 15^2?

Answer 9

We would simplify it.

\(\huge\bf{\sqrt{(1)^{2}+(6)^{2}}}\)

Simplify.

\(\huge\bf{\sqrt{1+36}}\)

Add.

\(\huge\bf{\sqrt{37}}\)

So the height is \(\large\bf{\sqrt{37}}\). We would now multiply the height and the base and then divide that by two.

\(\huge\bf{A=\frac{\sqrt{37} \times 5}{2}}\)

Answer 10

You would input the answer as a decimal.

Answer 11

Do you mean 15 as your answer?

Answer 12

If so, then yes that is correct :) Though I do not know if you would input it as `15.2` or `15` itself.

Answer 13

can you help me with some more?

Answer 14

Im sorry but I have to take my leave for today. Though I do believe @3mar can help :)

Answer 15

I will not be late for any help.
3 minutes, please!


Thank you for your confidence, @563blackghost!

Answer 16

;)

Answer 17

Well, I am here.

Answer 18

Sorry for late @princeevee

Answer 19

@563blackghost

Answer 20

@3mar

Answer 21

Do you know the concept of the parallel and perpendicular lines?

Answer 22

im a little fuzzy with it

Answer 23

For all parallel lines, they have the same slope.

For the perpendicular lines, their slopes' product is
\[m_1×m_2=-1\]

Answer 24

so the second one goes into the parallel?

Answer 25

"so the second one goes into the parallel??"
???

Answer 26

THE SECOND ONE IN THE ROW GOES IN THE PARALELL AREA DOES IT?!

Answer 27

-2x+y=-4
Parallel...Correct!

Answer 28

and the fourth one?

Answer 29

Don't know?

Answer 30

the fourth one goes in the parallel?

Answer 31

Sorry the secon does not go in the parallel as the original function has a slope of -1/2
\[x+2y=6\]
\[2y=-x+6\]
\[y=-\frac{ 1 }{ 2 }x+6\]
\[y=mx+b\]
\[m=-\frac{ 1 }{ 2 }\]

Answer 32

so which ones go in which?

Answer 33

@3mar

Answer 34

Ok
the slopes of the functions in the row would be as follows:
1. -1/2
2. 2
3. 1/2
4. -1/2

did the math and fund out which is the same as -1/2 and which is the negative reciprocal of -1/2.....

Answer 35

i would guess 2 and 3 are the negative ones

Answer 36

It is not correct, because when x goes to the other side, its sign changes.

Got that?

Answer 37

ok

Answer 38

Satisfied?

Answer 39

well i still dont know which ones go in which? is 2 and 3 supose to be in the niether pile?

Answer 40

1 and 4 go to "parallel"
2 goes to "perpendicular"
3 goes to "neither"

Answer 41

@princeevee

Answer 42

okay thanks , can you help with some more?

Answer 43

Satisfied of this firstly?

Answer 44

yes

Answer 45

I am happy to hear that.

Answer 46

Can we start in new post, please?

Answer 47

Thank you for the medal!