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Masja [62]
4 years ago
11

Consider the optimization problem of maximizing Cobb–Douglas production function: Q = 20 K1/2 L1/2, subject to cost constraint:

K + 4L = 64.
a/ Use the method of Lagrange multipliers to find the maximum value of the production function;
b/ Estimate the change in the optimal value of Q if the cost constraint is changed to K + 4L = 65, and state the new maximum value of the production function.
Mathematics
1 answer:
chubhunter [2.5K]4 years ago
3 0

Answer:

bsjsisisos9ss9w9s9s9

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BabaBlast [244]

(2 +  \sqrt{3} ) + (4 -  \sqrt{3} ) \\  = 2 +  \sqrt{3}  + 4 -  \sqrt{3}  \\  = 2 + 4 \\  = 6

Answer:

6

Hope you could get an idea from here.

Doubt clarification - use comment section.

8 0
3 years ago
Read 2 more answers
The parent function y = -2x^2+5 is translated down 12 units and left 8 units. What is the new equation in vertex form?
galben [10]

Answer:

y=-2(x+8)²-7

Step-by-step explanation:

Given: y=-2x²+5

After transformations: y=-2(x+8)²-7

Vertex would be (h,k) -> (-8,-7) instead of (0,5)

7 0
3 years ago
“which expression is the factored form of x^2-7x+10?”
mafiozo [28]
(X-5)(x-2) here you go
4 0
4 years ago
Graph the linear equation. Find three
kvv77 [185]

<u><em>Answer:</em></u>

<u><em>x = -8 - 2y</em></u>

<u><em>y = -4 -x/2</em></u>

<u><em>Hope this helps:3</em></u>

<u><em /></u>

3 0
3 years ago
PLEASE Help!!:<br> Check for understanding:
Akimi4 [234]

1)   Circumference:  C = D × π = 40 × 3.14 = 125.6

     Area:  S=r^2.\pi =(\frac{D}{2} )^2.\pi = (\frac{40}{2})^2.3,14=1256\\

2)  Perimeter: P = 10.82 +10.82 + 12 + ( 12 . 3,14 )/2 = 52.48 mm

     Area:  S=\frac{9.12}{2}+(\frac{12}{2} )^2.\pi  = 167.04

 

    ok done. Thank to me :>

8 0
2 years ago
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