What is the slope of any line parallel to the line8x + 9y = 3 in the standard (x,y) coordinate plane?

Answers

Answer 1

Answer: The slope of any line parallel to that line is -8/9

Answer 2

Answer: parallel -8/9 hope that helpd

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What is a financial risk of being a homeowner

Answers

it's a risk being a homeowner because it might be difficult for you to sell a hose to make your profit ,and the home mat would decrease in value

Answer:

is a

Step-by-step explanation:

(A) this relation is a function

(B) this relation is not a function

Answers

Answer:

(b) this relation is not a function because this relation is a one to many ,functions are only many to one and one to one

Find the quotient (35n 3 - 30n 2 + 25n) ÷ (-5n)

Answers

(35n^3 - 30n^2 + 25n) ÷ (-5n)
= -5n(-7n^2 + 6n - 5) ÷ (-5n)
= -7n^2 + 6n - 5

Answer: -7n^2+6n-5

Step-by-step explanation:

Y=1/3x2+2x-3
Please sketch graph of the equation or inequality and show work

Answers

$y= (1)/(3)x^2+2x-3\n \nx=-9 \Rightarrow y=(1)/(3) \cdot (-9)^2+2 \cdot (-9)-3=(1)/(3) \cdot 81-18-3=27-21=6 \n \nx=-6 \Rightarrow y=(1)/(3) \cdot (-6)^2+2 \cdot (-6)-3=(1)/(3) \cdot 36-12-3=12-15=-3\n \nx=-3 \Rightarrow y=(1)/(3) \cdot (-3)^2+2 \cdot (-3)-3=(1)/(3) \cdot 9-6-3=9-9=0$

$x=0\Rightarrow y=(1)/(3) \cdot (0)^2+2 \cdot (0)-3=(1)/(3) \cdot 0-0-3=0-3=-3\n\nx=3\Rightarrow y=(1)/(3) \cdot 3 ^2+2 \cdot 3-3=(1)/(3) \cdot 9+6-3=3+3=6$

If anyone know this , please help thanks

Answers

Answer:

I think the answer is C.

I hope this also teaches you a lesson. :)

The answer is C message me on brainly if you need help.

A department store is having a storewide 20% discount sale. The sale price Of an item that has a regular price of Ris S= R - 0.2R. Write the inverse function. What is the regular price for an item that is on sale for $38.40?

Answers

The regular price for an item that is on sale for $38.40 is $48.

What is an inverse function?

A function takes in values, applies specific operations to them, and produces an output. The inverse function acts, agrees with the outcome, and returns to the initial function.

The output of a function is returned by the inverse function, which also returns the initial value.

Given the sale price of an item that has a regular price of R is,

S = R - 0.2R

the inverse function of R is

S = R(1 - 0.2)

S = R(0.8)

R = S/0.8

and the sale price is $38.40

regular price is,

R = S/0.8

R = 38.40/0.8

R = $48.