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3 years ago

In which career would you most likely apply concepts from geometry?

Mathematics

2 answers:

m_a_m_a [10]3 years ago

8 0

Answer:

D- Computer Game Designer

Explanation:

In every subject of human knowledge Math is always involved, as on a career on computer game design, Geometry ( a branch of Math), you will have to know lots of concepts due to the fact that lot of shapes can be represented by polygons (2-dimensional shapes. They are made of straight lines, and the shape is closed meaning that all the lines connect up), this polygons connect each other to represent a character in a game or something you may put into your game.

Further more, a lot of concepts in math connect each other to make a game beautiful, fun and realistic (this is possible thanks to laws of Physics)

juin [17]3 years ago

5 0

Computer game designer. In order to make certain depictions of shapes, geometry would come in handy.

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Alla [95]

0.225, 23%, 1/4

Step my step

23% = 0.23
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2 years ago

Find the selling price if the cost price is $360 and the gain is 12.5% on cost

mario62 [17]

It is important to note the details already given in the question. Based on those details the answer to the question can be easily determined. Now let us focus on the question given.
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4 years ago

a farmer wants to fence in three sides of a rectangular field shown below with 960 feet of fencing. The other side of the rectan

Alika [10]

9514 1404 393

Answer:

240 ft by 480 ft

Step-by-step explanation:

Area is maximized when the long side is half the total length of the fence. That makes the short side (out from the river) be half the length of the long side.

The fenced field dimensions are 240 feet by 480 feet.

You can let x represent the length of the long side. Then the length of the short side is half the remaining fence: (960 -x)/2.

The total area is the product of these dimensions:

A = x(960 -x)/2

We note that this is the equation of a parabola with zeros at x=0 and x=960. The maximum will be found on the line of symmetry, halfway between the zeros. That is at x = (0 +960)/2 = 480.

The area is maximized for a long-side dimension of 480 feet. The short sides are 240 feet.

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3 years ago