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Dmitry_Shevchenko [17]
3 years ago
12

The use of mechanized farming techniques is well-suited to geographic areas that A. have a shortage of inexpensive labor. B. are

closer to major urban areas. C. have large expanses of flat land. D. experience frequent flooding.ea
Geography
2 answers:
satela [25.4K]3 years ago
8 0
The use of mechanized farming techniques is well suited to geographic areas that c. have large expanses of flat land. Regions such as the Canadian Prairies is a large expanse of flat land and as such easily supports mechanization in planting crops such as wheat. Mechanization in agriculture would be hampered in areas that experience frequent flooding as equipment could get stuck in mud or suffer other water damage. 
k0ka [10]3 years ago
6 0

Answer:

The answer is option C.

Explanation:

The utilization of motorized cultivating strategies is appropriate to geographic regions that c. have huge regions of level land. Locales, for example, the Canadian Prairies is a huge spread of level land and in that capacity effortlessly bolsters automation in planting yields, for example, wheat. Automation in agribusiness would be hampered in territories that experience visit flooding as hardware could stall out in mud or endure other water harm.

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Answer:

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Answer:

Two stars (a and b) can have the same luminosity, but different surface area and temperature if the following condition is met:

(T_a^4)(R_a^2) = (T_b^4)(R_b^2)

Explanation:

The luminosity of a star is the total energy that produces in one second. It depends on the size of the star and its surface temperature.

L = σ(T^4)(4πR^2)

L is the luminosity f the star, T is the temperature of the surface of the star and R is its radius.  

Two stars can have the same luminosity if the relation between the radius and the surface temperature is maintained.  

To see this lets suposed you have 2 stars, a and b, and the luminosities of each one of them:

L_a = σ(T_a^4)(4πR_a^2)

L_b = σ(T_b^4)(4πR_b^2)

you can assume that L_a and L_b are equal:

σ(T_a^4)(4πR_a^2) = σ(T_b^4)(4πR_b^2)

Now, you can cancel the constants:

(T_a^4)(R_a^2) = (T_b^4)(R_b^2)

as long as this relation between a and b is true, then the luminosity can be the same.

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Explanation:

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