Write five applications of pythagoras theorem in real life?
Answer
540.9k+ views
Hint: Pythagora's theorem is defined for the two dimensional navigation, we can solve for shortest distance by using any two length, the obtained shortest length would be between these two lines. This theorem can also be used for air navigation.
Formula used:
Pythagoras theorem:
\[ \Rightarrow {(Hypotenuse)^2} = {(Base)^2} + {(Perpendicular)^2}\]
Complete step-by-step answer:
Here the given question is to defined the applications of the Pythagoras theorem:
Architecture and Construction
Laying out square angles
Navigation
Surveying
Solving two dimensional real life problems
Additional Information: Here we have given the real life examples or application of Pythagoras theorem as the applications which are based on two dimensional planes, since Pythagoras theorem is only applicable for two dimensional planes only.
Note: Pythagoras theorem can be defined for the right angle triangle, in which the theorem says that square of hypotenuse length is equal to the sum of square of perpendicular and base of the triangle. The given theorem is applicable for any right angle triangle, with equal or unequal lengths of the sides of the triangle.
Formula used:
Pythagoras theorem:
\[ \Rightarrow {(Hypotenuse)^2} = {(Base)^2} + {(Perpendicular)^2}\]
Complete step-by-step answer:
Here the given question is to defined the applications of the Pythagoras theorem:
Architecture and Construction
Laying out square angles
Navigation
Surveying
Solving two dimensional real life problems
Additional Information: Here we have given the real life examples or application of Pythagoras theorem as the applications which are based on two dimensional planes, since Pythagoras theorem is only applicable for two dimensional planes only.
Note: Pythagoras theorem can be defined for the right angle triangle, in which the theorem says that square of hypotenuse length is equal to the sum of square of perpendicular and base of the triangle. The given theorem is applicable for any right angle triangle, with equal or unequal lengths of the sides of the triangle.
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