Euler's formula & Euler's identity
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Khan AcademySal Khan
Euler's formula & Euler's identity
Euler's Formula, e^(ix) = cos(x) + i*sin(x), and Euler's Identity, e^(iπ) + 1 = 0, are incredible math discoveries. They connect e, i, and pi through Maclaurin series of cos(x), sin(x), and e^x. These formulas reveal a deep, mysterious connection between important numbers in math.
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The Euler's formula for any real number x is e^(ix) = cos(x) i sin(x), where e is the base of the natural logarithm (approximately 2.718), i is the imaginary unit (i = √(-1)), and cos and sin are the trigonometric functions. To visualize Euler's formula in the complex plane, consider the following: - The complex plane is a 2D plane where the x-axis represents the real part of a complex number, and the y-axis represents the imaginary part. - The expression e^(ix) represents a point on the unit ci
The Euler's formula for any real number x is e^(ix) = cos(x) i sin(x), where e is the base of the natural logarithm (approximately 2.718), i is the imaginary unit (i = √(-1)), and cos and sin are the trigonometric functions. To visualize Euler's formula in the complex plane, consider the following: - The complex plane is a 2D plane where the x-axis represents the real part of a complex number, and the y-axis represents the imaginary part. - The expression e^(ix) represents a point on the unit ci
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The Euler's formula for any real number x is e^(ix) = cos(x) i sin(x), where e is the base of the natural logarithm (approximately 2.718), i is the imaginary unit (i = √(-1)), and cos and sin are the trigonometric functions. To visualize Euler's formula in the complex plane, consider the following: - The complex plane is a 2D plane where the x-axis represents the real part of a complex number, and the y-axis represents the imaginary part. - The expression e^(ix) represents a point on the unit ci
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