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Darina [25.2K]
3 years ago
12

i have 60 centimeters of lace to make a border around a retangular card. the width of the card is 20 centimeters. what is the le

ngth of the card?
Mathematics
1 answer:
Assoli18 [71]3 years ago
5 0
10 centimeters
20x2=40+10x2=60cm
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I need help with question 3 and 4
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Question 3.  You divide 5 1/4 by 3/4 then multiply that by 20.
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4 years ago
Write an equation in slope-intercept form of the line with the parametric equations x=2t and y=1-t
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Answer: -x/2 + 1

Step-by-step explanation:

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3 years ago
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Could you help me to solve the problem below the cost for producing x items is 50x+300 and the revenue for selling x items is 90
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Answer:

Profit function: P(x) = -0.5x^2 + 40x - 300

profit of $50: x = 10 and x = 70

NOT possible to make a profit of $2,500, because maximum profit is $500

Step-by-step explanation:

(Assuming the correct revenue function is 90x−0.5x^2)

The cost function is given by:

C(x) = 50x + 300

And the revenue function is given by:

R(x) = 90x - 0.5x^2

The profit function is given by the revenue minus the cost, so we have:

P(x) = R(x) - C(x)

P(x) = 90x - 0.5x^2 - 50x - 300

P(x) = -0.5x^2 + 40x - 300

To find the points where the profit is $50, we use P(x) = 50 and then find the values of x:

50 = -0.5x^2 + 40x - 300

-0.5x^2 + 40x - 350 = 0

x^2 - 80x + 700 = 0

Using Bhaskara's formula, we have:

\Delta = b^2 - 4ac = (-80)^2 - 4*700 = 3600

x_1 = (-b + \sqrt{\Delta})/2a = (80 + 60)/2 = 70

x_2 = (-b - \sqrt{\Delta})/2a = (80 - 60)/2 = 10

So the values of x that give a profit of $50 are x = 10 and x = 70

To find if it's possible to make a profit of $2,500, we need to find the maximum profit, that is, the maximum of the function P(x).

The maximum value of P(x) is in the vertex. The x-coordinate of the vertex is given by:

x_v = -b/2a = 80/2 = 40

Using this value of x, we can find the maximum profit:

P(40) = -0.5(40)^2 + 40*40 - 300 = $500

The maximum profit is $500, so it is NOT possible to make a profit of $2,500.

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