Tanya is comparing the cost of two parking garage. garage boyd charge a flat fee of $6 per car plus $0.50 per hour. garage lott change a flat fee of $2 per car plus $1 per hour. after how many hours will the cost at garage boyd's be the same as the cost at garage lott? what will the cost be?

After 8 hours both garage cost would be same.

Hence After 8 hours both parking garage would cost $10.

Step-by-step explanation:

Let the number of hours be 'x'.

Given;

For Garage Boyd:

flat fee for each car = $6

hourly charge = $0.50

The total cost for each car after 'x' hours is the sum of flat fee for each car and  hourly charge multiplied with number of hours.

So the equation can be framed as;

Total cost =  equation 1

For Garage Lott:

flat fee for each car = $2

hourly charge = $1

The total cost for each car after 'x' hours is the sum of flat fee for each car and  hourly charge multiplied with number of hours.

So the equation can be framed as;

Total cost =  equation 2

Now according to question,

We need to find the hours at which both cost will be the same.

We need to make both equation and equation 2 equal to find the value of 'x'.

Combining the like terms we get;

Dividing both side by 0.5 we get;

Hence after 8 hours both garage cost would be same.

Now to find the cost which will be same we will substitute value of 'x' in both equation.

Garage Boyd =

Garage Lott: =

Hence After 8 hours both garage would cost $10.

answer: idk

step-by-step explanation:

answer: e 9, 5.75

step-by-step explanation:

step 1

find the variation ab in the x coordinate

delta x=(x2-x1)=10-> 8 units

find the variation ab  in the y coordinate 

delta y=(y2-y1)=6-> 2 units

step 2

find the coordinates point c

  x coordinate 

cx=ax+delta x*2/> cx=2+8*(2/> cx=3

  y coordinate 

cy=ay+delta y*2/> cy=4+2*(2/> cy=4.25

the coordinates of point c are (3,4.25)

step 3

find the coordinates point d

  x  coordinate 

dx=ax+delta x*4/> dx=2+8*(4/> dx=4

  y  coordinate 

dy=ay+delta y*4/> dy=4+2*(4/> dy=4.5

the coordinates of point d are (4, 4.5)

step 4

find the coordinates point e

  x  coordinate 

ex=ax+delta x*4/> ex=2+8*(6/> ex=5

  y  coordinate 

ey=ay+delta y*4/> ey=4+2*(6/> ey=4.75

the coordinates of point e are (5, 4.75)

step 5

find the coordinates point f

  x  coordinate 

fx=ax+delta x*4/> fx=2+8*(8/> fx=6

  y  coordinate 

fy=ay+delta y*4/> fy=4+2*(8/> fy=5

the coordinates of point f are (6,5)

step 6

find the coordinates point g

  x  coordinate 

gx=ax+delta x*4/> gx=2+8*(10/> gx=7

  y  coordinate 

gy=ay+delta y*4/> gy=4+2*(10/> gy=5.25

the coordinates of point g are (7,5.25)

step 7

find the coordinates point h

  x  coordinate 

hx=ax+delta x*4/> hx=2+8*(12/> hx=8

  y  coordinate 

hy=ay+delta y*4/> hy=4+2*(12/> hy=5.5

the coordinates of point h are (8,5.5)

step 8

find the coordinates point i

  x  coordinate 

ix=ax+delta x*4/> ix=2+8*(14/> ix=9

  y  coordinate 

iy=ay+delta y*4/> iy=4+2*(14/> iy=5.75

the coordinates of point i are (9,5.75)

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