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AleksAgata [21]
3 years ago
5

Exxon manufacturing produces chips for computers the cost of producing X chips is given by c(x)=15x + 12000. the company sells e

ach chip for $20 based on the given information what is the fixed cost of producing the chips?
Mathematics
2 answers:
valkas [14]3 years ago
6 0
<span> For this case we have the following equation:
</span> c (x) = 15x + 12000&#10;
<span> Where,
 x: number of chips
 c (x): total cost
 To find the fixed cost, we must find the intersection with the y axis of the given equation.
 So we have that for x = 0:
</span> c (0) = 15 (0) + 12000&#10;&#10;c (0) = 12000<span>
 Therefore, the fixed production cost is given by:
</span> c (0) = 12000&#10;
<span> Answer:
 The fixed cost of producing the chips is:
 c (0) = 12000</span>
seraphim [82]3 years ago
6 0

Answer:

The given equation is c(x)=15x + 12000. Also given is that the company sells each chip for $20

Here, 'x' is the number of chips  and c(x) is the total cost .

To find the fixed cost, we will put x=0 to find the intersection with y-axis.

Now, putting x=0 in the given equation, we get

c(0)=15(0)+12000

c(0)=12000

Hence, the fixed cost for producing the chips is c(0) = 12000.

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tankabanditka [31]

Answer:

(a)\ AB = \frac{7}{\sin (B)}  \to Yes

(b)\ AB = \frac{24}{\cos (B)} \to Yes

(c)\ AB = \frac{24}{\cos (A)} \to No

(d)\ AB = \frac{7}{\cos (A)}  \to Yes

Step-by-step explanation:

Given

BC =24

AC = 7

Required

Select Yes or No for the given options

(a)\ AB = \frac{7}{\sin (B)}  \to Yes

Considering the sine of angle B, we have:

\sin(B) = \frac{Opposite}{Hypotenuse}

\sin(B) = \frac{7}{AB}

Make AB, the subject

AB = \frac{7}{\sin(B)}

(b)\ AB = \frac{24}{\cos (B)} \to Yes

Considering the cosine of angle B, we have:

\cos(B) = \frac{Adjacent}{Hypotenuse}

\cos(B) = \frac{24}{AB}

Make AB the subject

AB = \frac{24}{\cos(B)}

(c)\ AB = \frac{24}{\cos (A)} \to No

Considering the cosine of angle B, we have:

\cos(A) = \frac{Adjacent}{Hypotenuse}

\cos(A) = \frac{7}{AB}

Make AB the subject

AB = \frac{7}{\cos(A)}

(d)\ AB = \frac{7}{\cos (A)}  \to Yes

<em>This has been shown in (c) above</em>

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