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diabolically    
ad. 魔鬼似地

魔鬼似地

diabolically
adv 1: as a devil; in an evil manner; "his writing could be
diabolically satiric" [synonym: {diabolically}, {devilishly},
{fiendishly}]

Diabolic \Di`a*bol"ic\, Diabolical \Di`a*bol"ic*al\, a. [L.
diabolicus, Gr. ? devilish, slanderous: cf. F. diabolique.
See {Devil}.]
1. Pertaining to the devil; resembling, or appropriate, or
appropriate to, the devil; befitting hell or satan;
devilish; infernal; impious; as, a diabolic or diabolical
temper or act; the diabolical expression on his face;
fires lit up a diabolic scene. "Diabolic power." --Milton.
"The diabolical institution." --Motley.

Syn: devilish, mephistophelian, mephistophelean.
[1913 Webster]

2. showing a wicked cunning or ingenuity; as, the cold
calculation and diabolic art of some statesmen.

Syn: devilish, mephistophelian, mephistophelean.
[WordNet 1.5]

3. extremely evil or cruel; atrocious; outrageously wicked;
as, diabolical sorcerers under the influence of devils;
diabolical torturers taking pleasure in their craft.

Syn: demonic, fiendish, hellish, infernal, nefarious,
satanic.
[1913 Webster WordNet 1.5] -- {Di`a*bol"ic*al*ly},
adv. -- {Di`a*bol"ic*al*ness}, n.


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  • Complex Roots - Definition, Formula, Application, Examples
    What Are Complex Roots? Complex roots are the imaginary roots of quadratic equations which have been represented as complex numbers The square root of a negative number is not possible and hence we transform it into a complex number
  • Complex Roots - GeeksforGeeks
    In this article, we will learn about complex roots, arithmetic operations on complex roots, methods to find complex roots of a quadratic equation, and some practice problems based on them
  • 6. 3: Roots of Complex Numbers - Mathematics LibreTexts
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    We will use these theorems to learn about the complex roots of a polynomial In addition, we will look at some examples to learn how to obtain the complex roots of a quadratic polynomial using the quadratic formula
  • Quadratic Equations with Complex Solutions - MathBitsNotebook
    The roots belong to the set of complex numbers, and will be called "complex roots" (or "imaginary roots") These complex roots will be expressed in the form a ± bi
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    In this section we discuss the solution to homogeneous, linear, second order differential equations, ay'' + by' + c = 0, in which the roots of the characteristic polynomial, ar^2 + br + c = 0, are complex roots
  • Geometry of Complex Roots | CK-12 Foundation
    Let's take a look at a plot of these roots in the complex plane The n t h roots of a complex number, when graphed on the complex plane, are equally spaced around a circle So, instead of having all the roots, all that is necessary to graph the roots is one of them and the radius of the circle
  • Roots of Complex Numbers – Examples and Explanation
    We can find the roots of complex numbers easily by taking the root of the modulus and dividing the complex numbers’ argument by the given root This means that we can easily find the roots of different complex numbers and equations with complex roots when the complex numbers are in polar form
  • Complex Numbers: Complex Roots | SparkNotes
    The Fundamental Theorem of Algebra states that every polynomial of degree one or greater has at least one root in the complex number system (keep in mind that a complex number can be real if the imaginary part of the complex root is zero)





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