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andrezito [222]
2 years ago
15

Costs for a campground are $60 for

Mathematics
2 answers:
MatroZZZ [7]2 years ago
6 0

Replace n in the equations with 1 and then 3 and see which one will equal 60 for 1 night and 150 for 3 nights.

The equation that works is B. c = 45n +15

snow_tiger [21]2 years ago
6 0

Answer: Option B

Step-by-step explanation:

$60 per 1 night

$150 per 3 nights

If this is a linear c(n) function, que can obtain the slope by:

s = (c2 - c1)/(n2 - n1)

where c2 = c(n2) and c1 = c(n1)

in this case y is the price and n is the number of nights.

s = ($150 - $60)/(3 - 1) = $90/2 = $45

Then c(n) = $45*c + b

we know that c(1) = $60 = $45*1 + b

b = $60 - $45 = $15

then the linear equation is:

c(n) = $45*n + $15

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Damm [24]

Answer:

x = \frac{1}{2}

x = -\frac{5}{2}

Step-by-step explanation:

Solve Using the Quadratic Formula

     4x^2 + 8x − 5 = 0

Use the quadratic formula to find the solutions.

    −b ± √b^2 − 4 (ac)

     -------------------------

               2a

Substitute the values a = 4, b = 8, and c = −5 into the quadratic formula and solve for x.

    −8 ± √82 − 4 ⋅ (4 ⋅ −5)

     -------------------------

              2 ⋅ 4

Simplify the numerator.

Raise 8 to the p ower of 2.

     −8 ± √64 − 4 ⋅ 4 ⋅ −5

x=     ---------------------------

               2 ⋅ 4

Multiply −4 by 4.

        −8 ± √64 − 16 ⋅ −5

x =       -------------------------

                2 ⋅ 4

Multiply −16 by −5.

        −8 ± √64 + 80

x =       -------------------

               2 ⋅ 4

Add 64 and 80.

        −8 ± √144

x =        --------------

             2 ⋅ 4

Rewrite 144 as 12^2.

        −8 ± √122

x =       ------------

            2 ⋅ 4

Pull terms out from under the radical, assuming positive real numbers.

multiply 2 by 4          

        −8 ± 12

x=     ------------

            8

simplify

    −2 ± 3

x=   ---------

        2

The final answer is the combination of both solutions.

x= 1/2, -5/2

Hope this helped!

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3 years ago
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A company borrows $50,000 at 6% for 6 months. Find the amount of simple interest that
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