The value of y=29
the value of x=61
Answer:
2 rooms
Step-by-step explanation:
To solve this, we need to figure out how many 14/3s go into 28/3. We know this because each room needs 14/3 rolls of wire, and we need to figure out how many rooms the electrician needs to wire with 28/3 rolls.
To find how many 14/3s go into 28/3, we can divide 28/3 by 14/3 to get
(28/3) / (14/3)
= (28/3) * (3/14)
= (28/14)
= 2
2 rooms is our answer
Answer:
Option D [
] in the list of possible answers
Step-by-step explanation:
For this problem you are supposed to use a calculator that allows you to do an exponential regression. There are many tools that can help you with that, depending on what your instructors has assigned for your class.
I am showing you the results of a graphing tool I use, and which after entering the x-values and the y-values in independent "List" forms, when I request the exponential regression to fit the data, I get what you can see in the attached image.
Notice that the exponential of best fit with my calculator comes in the form:

with optimized parameters:

Notice as well that since:

the exponential best fit can also be written:

and this expression is very close to the last option shown in your list of possible answers
The equation for line is 
Explanation:
It is given that the line passes through the point
with x-intercept = -2
The x intercept is the value of x when y = 0.
Thus, it can be written in coordinate as 
Now, we shall determine the slope using the points
and 

Substituting, we get,

Thus, the slope is 
Now, we shall substitute the point
and slope
in the point-slope formula
, we get,

Multiplying both sides by 4, we get,

Subtracting both sides by 12,

Dividing both sides by 4, we get,

Thus, the equation of the line is 
Greetings!11/4=2.75To make 11 dozen cookies, you would need to make
2.75 times the recipe.
Therefore, you will need 2.75 times the brown sugar:


Convert the mixed fraction into an improper fraction.


Convert back into a mixed fraction.

You would need 2 1/6 cups of brown sugar to make 11 dozen cookies.
Hope this helps.
-Benjamin