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Studentka2010 [4]
3 years ago
5

Help pleaseeeeeeeeeeeeeeeeeeeeee

Mathematics
2 answers:
juin [17]3 years ago
3 0

Answer: draw a diagonal line

Step-by-step explanation:

like this:

since it's going up, it's a positive slope

emmasim [6.3K]3 years ago
3 0

Answer:

positive slope line : start from left, bottom and draw a line to top right. uphill

negative slop : start from left top and draw a line to the right bottom. downhill

undefined : draw a vertical line

0 slope : draw a horizontal line ↔

Step-by-step explanation:

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State the domain & range!
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Answer:

Domain=x:x is a natural number less than 6: x≠4

Range= x:x is a natural number, 3>=x<=1

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(6+3)-+8-7)=<br>(1+4)+(10-8)=<br>(3-3+(9+1)=<br>(10-2)+(10-8)=<br>2+(0+1+2+3)=<br>(10-1-2-3)+4=​
JulijaS [17]

Answer:

6+3-8-7 = 8

1+4+10-8 = 7

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Step-by-step explanation:

i don't know if these are supposed to be easy or not lol but thanks for the points :p

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On the unit circle, which of the following angles has the terminal point coordinates of (\sqrt(2))/(2),-(\sqrt(2))/(2)
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Step-by-step explanation:

3 0
3 years ago
A company sells widgets. The amount of profit, y, made by the company, is related to the selling price of each widget, x, by the
bagirrra123 [75]

Answer:

In order to maximize profit, the company should sell each widget at $22.68.

Step-by-step explanation:

The amount of profit <em>y</em> made by the company for selling widgets at <em>x</em> price is given by the equation:

y=-34x^2+1542x-10037

And we want to find to price for which the company should sell in order to maximize the profit.

Since our equation is a quadratic with a negative leading coefficient, its maximum will occur at the vertex point.

The vertex of a quadratic is given by the formulas:

\displaystyle \text{Vertex}=\left(-\frac{b}{2a}, f\left(-\frac{b}{2a}\right)\right)

In this case, <em>a</em> = -34, <em>b</em> = 1542, and <em>c </em>= -10037.

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\displaystyle x=-\frac{(1542)}{2(-34)}=\frac{771}{34}\approx \$22.68

So, in order to maximize profit, the company should sell each widget at $22.68.

Extra Notes:

In order to find the maximum profit, substitute the price back into the equation:

\displaystyle y\left(\frac{771}{34}\right)\approx\$7446.56

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