No. Vectors add at rightangle bythe pythagoran theorem: resultant sum = square root of (vector 1 squared + vector 2 squared)
With right angle triangles
A right angle triangle.
Related to the Pythagorean theorem are Pythagorean triples, which are sets of three positive integers (a, b, c) that satisfy the equation (a^2 + b^2 = c^2). Additionally, the theorem is foundational in trigonometry, where it relates to the sine and cosine functions in right triangles. The concept of distance in the Cartesian coordinate system also derives from the Pythagorean theorem, as it calculates the distance between two points. Lastly, generalizations like the Law of Cosines extend these principles to non-right triangles.
Fermat's last theorem says there does not exist three positive integers a, b, and c which can satisfy the equation an + bn = cn for any integer value of n greater than 2. (2 with be pythagoran triples so we don't include that) Fermat proved the case for n=4, but did not leave a general proof. The proof of this theorem came in 1995. Taylor and Wiles proved it but the math they used was not even known when Fermat was alive so he could not have done a similar proof.
Yes. We can apply the superposition theorem to an A.C. Network.
Yes. We can apply the superposition theorem to an A.C. Network.
A’BCD
No. Vectors add at rightangle bythe pythagoran theorem: resultant sum = square root of (vector 1 squared + vector 2 squared)
right angled triangles
yes
With right angle triangles
In any right traingle (a triangle with one measuring of 90°) With sides of lengths "a", "b", and "c" where "c" is the hypotenuse (the longest side in a right triangle that is opposite to the 90° angle) The Formula for the Pythagorean Therorem is as follows: a²+b²=c²
A right Triangle
yes, of course.
Yes.
A right angle triangle.