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Learn Online Maximize by Math Help





Article Author Biography
Learn Online Maximize by
Article Posted: 03/14/2013
Article Views: 38
Articles Written: 257
Word Count: 447
Article Votes: 0
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Learn Online Maximize


 
Education
Introduction to Learn Online Maximize

Study of rates of change is called calculus. Optimization is one of the techniques in calculus. It is used to determining the maximum or minimum value of real function. Optimization is also called as mathematical programming. Minimize is the study of finding minimum value of the real function. Maximize is the study of finding the maximum value of the real functions. Both minimize and maximize referred to as optimization.

In this article let us learn about maximize optimization online.

Learn Online Maximize - Examples

Let us learn some maximize problems online.

Example 1: There are 60 mango trees. Each tree produces 900 mangos. For each additional tree planted. The output per tree drops by 30 mangos. How many trees should be added to maximize the total output of trees?

Solution:

Let x be the additional trees planted.

P = (number of mango trees) ( mango output per tree)

= (60 + x) (900 - 30x)

= 54000 - 1800x + 900x - 30x2.

= 54000 - 900x - 30x2

Now differentiate this equation, getting

P’ = 900 - 60x

= 20 (45 - 3x)

=0

For

x = 15

If x = 0 then P = 54000

If x = 15 then P = 54000 - 900 (15) - 30 (15^2)

= 54000 - 13500 - 6750

Therefore, 33750 is the largest possible production of mangos.

Example 2: There are 70 men in a company. Each man made 1000 chairs. For each make additional chairs. The output per man drops by 50 chairs. How many chairs should be added to maximize the total output of chairs?

Solution:

Let x be the additional chairs made.

P = (number of man) ( chair made per man)

= (70 + x) (1000 - 50x)

= 70000 - 3500x + 1000x - 50x^2.

= 70000 - 2500x - 50x^2

Now differentiate this equation, getting

P’ = 2500 - 100x

= 25 (100 - 4x)

=0

x = 25

If x = 0 then P = 70000

If x = 25 then P = 70000 - 1000 (25) - 50 (25^2)

=70000 - 25000 - 31250

Therefore, 13750 is the largest possible production of chairs.

Learn Online Maximize - Practice

Problem: A man working 80 hours per weak. Each weak he produces 1200 pots. For each additional pot produced. The output per week drops by 60 pots. How many pots should be added to maximize the total output of weak?

Answer: 31200.

Understand more on about cbse sample papers class 10 sa2 and its Illustrations. Between, if you have issue on these subjects maths models for class 10 cbse, Please discuss your feedback.

Related Articles - Learn Online Maximize - Examples, Learn Online Maximize - Practice,

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