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Standard form of a complex number
So, let's start out with some of the basic definitions & terminology for complex numbers. The standard form of a complex number is
a + bi
Where a & b are real numbers and they can be anything, positive, negative, integers, zero decimals, fractions, it doesn't matter. While in the standard form a is real part of the complex number and b is imaginary part of the complex number.
Ho
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ABC is a right-angled isosceles triangle, right-angled at B. AP, the bisector of ∠BAC, intersects BC at P. Prove that AC 2 = AP 2 + 2(1+√2)BP 2 Ans: AC = √2AB (Sinc
Consider the given graph G below. Find δ( G )=_____ , λ( G )= _____ , κ( G )= _____, number of edge-disjoint AF -paths=_____ , and number of vertex-disjoint AF -paths= ______
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