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blsea [12.9K]
3 years ago
11

Mary Stevens earns $6 an hour at her job and is entitled to time-and-a-half for overtime and double time on holidays. Last week

she worked 40 hours of regular time, 61/2 hours of overtime, and 8 hours of holiday time. How much did she earn?
Mathematics
1 answer:
Effectus [21]3 years ago
6 0
Multiply the hours buy her hourly pay:

6 × 40 = 240

6 × 6.5 = 39

6 × 8 = 48

Add them together:

240 + 39 + 48 = 327


ANSWER: Mary Stevens made $327.


I really hope this helped you! c:
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Step-by-step explanation:

Given that

f(x, y, z) = 8 x + 8 y + 4 z

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From Lagrange multipliers

Δf = λ Δh

Δf = < 8 ,8 , 4>

Δh = < 8 x ,8 y  , 8 z>

Δf = λ Δh

So

< 8 ,8 , 4> = < 8  λ x ,8 λ y  , 8 λ z>

8 = 8  λ x                     -------------1

8 = 8 λ y                      ----  ------2

4 = 8 λ z                    ----------------3

From equation 1 ,2 and 3

Now by putting the value of x,y and z in the following equation

4 x² + 4 y² + 4 z² = 36

4\times \dfrac{1}{\lambda^2 }+4\times \dfrac{1}{\lambda^2 }+4\times \dfrac{1}{(2\lambda)^2 }=36

\dfrac{4}{\lambda^2 }+ \dfrac{4}{\lambda^2 }+ \dfrac{1}{\lambda^2 }=36

So the value of λ is

\lambda =\pm \dfrac{1}{2}

When λ = 1/2

x = 1 / λ   , y=1 / λ   ,  z= 1 /2 λ

x= 2 , y = 2 , z=1

So

f(x, y, z) = 8 x + 8 y + 4 z

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f(2, 2, 1) =36

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x = 1 / λ   , y=1 / λ   ,  z= 1 /2 λ

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So

f(x, y, z) = 8 x + 8 y + 4 z

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f(-2, -2, -1) = - 36

The maximum value= 36

Minimum value = - 36

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