Answer:
The equation of line perpendicular to given line and passes through points ( - 1 , 4 ) is 2y = -3x + 5
Step-by-step explanation:
Given line equation as :
3 y = 2 x - 1
Or, y = x -
So , The equation is in the form of y = m x + c
Where m is the slope of the line
∴ satisfying the condition
Slope of given line is m =
Now , ∵ The other line is perpendicular to this line and passes through point ( - 1 , 4 )
Let , Slope of other line = M
∴ for perpendicular line condition , products of the slope = - 1
I.e m × M = - 1
Or , M = -
Or M = -
Or M = -
Thus The equation of line with slope M and passing through points ( - 1 , 4 ) is
or, (x + 1)[/tex]
or, 2y - 8 = - 3 (x +1)
Or, 2y - 8 = - 3x - 3
or 2y = - 3x - 3 + 8
∴ 2y = -3x + 5
Hence The equation of line perpendicular to given line and passes through points ( - 1 , 4 ) is 2y = -3x + 5 Answer
Website 1: a yearly fee of $30 and $1.50 for each download
Website 2: $2 for each download
What is a system of equations to represent the costs for one year?
Express your equations in the form of y=mx+by=mx+b where x is the number of downloads for the year and y is the total cost for the year.
Give Equations for both websites
Website One-
Website Two-
Answer: Olga's solution is incorrect
x + 7x is the same as 1x + 7x
7x2 is the same as 7x. x
x + 7 x simplifies to 8x
Step-by-step explanation:
Answer:
Olga's solution is incorrect. x + 7x is the same as 1x+7x. 7x2 is the same as7x × x . x + 7x simplifies to 8x.
Step-by-step explanation:
Answer:
12 pull
As 48 seconds + 20 seconds push = 68 seconds
Step-by-step explanation:
Because she did 10 push = 20 seconds = 2 seconds each
12 pull = 48 seconds = 4 seconds each
= 68 seconds combined.
Workings;
18 seconds found for the first set
We then find a divider of 68 and know that
6 x 3 = 18 seconds push
12 x 3 =36 seconds pull T= 54
14 left over = 1 x 12 seconds pull
+ 2 seconds push
= 10 push = 20 seconds combined.
= 12 pull = 48 seconds combined.
Answer:
yall its ten
Step-by-step explanation:
twelves not even an option and i got it right edge2020
Distributive property: a(b + c) = ab + ac
4n - 2 - 2n = 2(2n - 1 - n)
4n - 2 - 2n = 2n - 2 = 2(n - 1)
2. Tossing two fair coins and having one land on tails and one land on heads.
3. Rolling a number greater than 1 on a fair number cube
4. Randomly choosing an orange disk form a bag of 14 black disks, 4 blue disks and 12 orange disks.
5. randomly choosing 1 of the 6 R's form a bag of 100 letter tiles.
6. Spinning a number less than 7 on a fair spinner with 8 equal sections labeled 1-8.
If you can help me thank you so much... this is due today.