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11Alexandr11 [23.1K]
2 years ago
11

Im confuse gusy can u help me?

Mathematics
2 answers:
ivolga24 [154]2 years ago
3 0

Answer:

11. 333... which can also be written as 11 1/3.

Step-by-step explanation:

Sure.

√(6c - 4) = 8

Squaring both sides:

6c - 4 = 64

6c = 64 + 4 = 68

c = 68/6

  = 11. 333...

sleet_krkn [62]2 years ago
3 0

Answer:

c=\dfrac{34}{3}

Step-by-step explanation:

<u>Given equation</u>:

\sqrt{6c-4}=8

Square both sides:

\implies (\sqrt{6c-4})^2=8^2

\implies 6c-4=64

Add 4 to both sides:

\implies 6c-4+4=64+4

\implies 6c=68

Divide both sides by 6:

\implies \dfrac{6c}{6}=\dfrac{68}{6}

\implies c=\dfrac{34}{3}

<u>Verify the solution</u> by inputting the found value of c back into the equation:

\implies \sqrt{6\left(\dfrac{34}{3}\right)-4}

\implies \sqrt{\dfrac{204}{3}-4}

\implies \sqrt{68-4}

\implies \sqrt{64}

\implies \pm 8

Therefore, the solution of the found value of c is verified.

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How many solutions does the system of two equations shown have? <br> y=3(x+4) <br> y=3(x-4)
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Answer:

The minimum number of widgets for the company to earn more than 50 dollars = 104 widgets.

Step-by-step explanation:

Complete Question

Inequality

Imagine the polynomial function shown represents the profits, in y dollars, earned by the production of x widgets.

y = -0.04x² + 40x - 3600

What is the minimum number of widgets for the company to earn more than 50 dollars?

Solution

For the profit to be more than 50

y > 50

-0.04x² + 40x - 3600 > 50

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0.04x² - 40x + 3650 < 0

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Using the inequality table to obtain the required solution to this inequality

Eqn | x < 101.6 | 101.6 < x < 898.4 | x > 898.4

(x - 898.4) | -ve | - ve | + ve

(x - 101.6) | -ve | + ve | + ve

(x-898.4)(x-101.6) | +ve | - ve | +ve

Hence, the inequality that satisfies the equation of (x - 898.4) (x - 101.6) < 0, that is, negative, is 101.6 < x < 898.4.

And from this range, the minimum number of widgets for the company to earn more than 50 dollars = 102 widgets.

But 102 widgets give a profit of 13 dollars, 103 widgets give a profit of 47 dollars and it is until 104 widgets that the profits exceed 50 dollars truly.

Hope this Helps!!!

8 0
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