Answer:
y=2x-3
Step-by-step explanation:
Answer: Given the 3 choices in the problem, the greatest profit would be for the final pair (6, 12).
If you input 6 for x in the function and 12 for y in the function, you will get an output profit value of 1260.
P = 50(6) + 80(12)
P = 300 + 960
On these types of problems, there are generally multiple constraints that you have to be aware of. One of the vertices of the possible areas must be (6, 12).
With exponential functions of the form y equals short dash a times b to the power of x, as x goes to positive infinity, the y-values tend towards <u>negative infinity</u>.
The correct option C.
<h3>What is negative infinity?</h3>
The number's value. The global object's Infinity property has a negative value, which is the same as NEGATIVE INFINITY. It acts a little differently from mathematical infinity in the following ways: NEGATIVE INFINITY is the result of multiplying any positive value by NEGATIVE INFINITY, including POSITIVE INFINITY.
<h3>What is exponential functions?</h3>
F(x)=exp or e(x) is a mathematical symbol for the exponential function. Unless otherwise stated, the term normally refers to the positive-valued function of a real variable, though it can be extended to the complex numbers or adapted to other mathematical objects like matrices or Lie algebras.
To know more about exponential functions visit:
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I understand that the question you are looking for is:
With exponential functions of the form y = -a.b^-x , as x goes to negative infinity, the y-values tend towards .
a.) positive infinity
b.) zero
c.) negative infinity
d.) one
Answer:
See below.
Step-by-step explanation:
The IQR is the difference between the upper quartile of a set of data and the lower quartile of the data.
It is a measure of the spread of the data.
Answer:
<em>3x + 2y = -2 </em>
Step-by-step explanation:
<em>Given Equation is</em> <em>−
2
x + 3
y = 12</em>
3
y =
2
x + 12
y
= (
2
/3
) y + 12
<em />
<em>Slope of this line is </em><em>m = 2/
3
</em>
<em>
Slope of Line A </em><em>
m
a = 2
</em>
<em>
Slope of Line B </em><em>m
b = 2/
3
</em>
<em>
Slope of Line C </em><em>m
c = −
(
2
/3
)
</em>
<em>
Slope of Line D</em> <em>m
d = − (
3
/2
)
</em>
since m
d = −
1
/m , <em>D</em> is perpendicular to the given line
