Use "Complex Number" in a sentence | "Complex Number" sentence examples
Complex Number: A Definition A complex number is a number that can be expressed in the form a + bi, where a and b are real numbers and i is the imaginary unit, which satisfies the equation i^2 = -
1. Complex numbers are used in many areas of mathematics, science, and engineering, and they have important applications in fields such as physics, electrical engineering, and computer science. Tips for Using the Phrase "Complex Number" in a Sentence
1. Define the term: When using the phrase "complex number" in a sentence, it is important to define the term for your audience. This will help ensure that everyone understands what you are talking about and can follow your discussion. Example: A complex number is a number that can be expressed in the form a + bi, where a and b are real numbers and i is the imaginary unit.
2. Use examples: To help illustrate the concept of complex numbers, it can be helpful to use examples in your sentences. This will make the topic more concrete and easier to understand. Example: The equation x^2 + 4x + 5 = 0 has no real solutions, but it does have two complex solutions, which can be expressed as -2 + i and -2 - i.
3. Explain the significance: When discussing complex numbers, it is important to explain why they are significant and what they are used for. This will help your audience understand the relevance of the topic and its applications. Example: Complex numbers are used in many areas of mathematics and science, including electrical engineering, where they are used to represent the impedance of circuits.
4. Use technical language: When discussing complex numbers in a technical context, it may be necessary to use technical language and notation. This will help ensure that your audience understands the topic and can follow your discussion. Example: The complex conjugate of a complex number z = a + bi is the complex number z* = a - bi.
5. Use analogies: To help explain complex concepts, it can be helpful to use analogies that relate to everyday experiences. This will make the topic more relatable and easier to understand. Example: Just as a GPS system uses complex numbers to calculate your position on a map, electrical engineers use complex numbers to calculate the impedance of circuits.
In conclusion, complex numbers are an important concept in mathematics, science, and engineering, and they have many applications in fields such as physics, electrical engineering, and computer science. When using the phrase "complex number" in a sentence, it is important to define the term, use examples, explain the significance, use technical language when necessary, and use analogies to help explain complex concepts. By following these tips, you can effectively communicate the concept of complex numbers to your audience.
In the remaining portion of this article, additional example sentences are presented to demonstrate the usage of the term "Complex Number" within sentences.
"Complex Number"
(1) APL supports complex number operations.
(2) The expression contains a complex number.
(3) The root in this equation is a complex number.
(4) Write down the definition of a complex number.
(5) The root of this equation is a complex number.
(6) The addend in this equation is a complex number.
(7) The factorial of a complex number is not defined.
(8) The radicand of the equation was a complex number.
(9) I'm struggling to cube off of this complex number.
(10) Can you explain how to rationalize a complex number?
Sentence For "Complex Number"
(11) The logarithm of a negative number is a complex number.
(12) The product of two complex numbers is a complex number.
(13) The complex number can be multipliable by its conjugate.
(14) The absolute-value of a complex number is its magnitude.
(15) The absolute value of a complex number is its magnitude.
(16) The square root of a negative number is a complex number.
(17) The array element is a complex number with imaginary part.
(18) The ln of a number equal to a complex number is undefined.
(19) The reciprocal of a complex number is also a complex number.
(20) The phase of a complex number is the argument divided by 2π.
"Complex Number" In A Sentence
(21) Let's multiply out the terms in this complex number equation.
(22) The phasor is a graphical representation of a complex number.
(23) Factor out the imaginary unit to simplify the complex number.
(24) The cube root of a complex number can have multiple solutions.
(25) Undefined multiplied by any complex number is still undefined.
(26) The solution requires us to multiply inside the complex number.
(27) The natural logarithm of a negative number is a complex number.
(28) You can exponentiate a complex number by using Euler's formula.
(29) The mantissa of a complex number is the real part of the number.
(30) Exponent out the imaginary unit to simplify this complex number.
"Complex Number" Sentence
(31) The mantissa of a complex number can be represented in polar form.
(32) To factorize from a complex number, you need to use the conjugate.
(33) To factorize out a complex number, you need to find the conjugate.
(34) Absolute value is a way to find the magnitude of a complex number.
(35) Can you explain how to find the absolute value of a complex number?
(36) Squaring a complex number involves multiplying it by its conjugate.
(37) The impedance of a resistor can be represented by a complex number.
(38) The function will exponentiate onto any complex number you give it.
(39) Factorize under the imaginary unit to simplify this complex number.
(40) A self-conjugate complex number has an imaginary part equal to zero.
"Complex Number" Sentence Examples
(41) The sum of a real number and an imaginary number is a complex number.
(42) The scientist explained how to exponentiate onto of a complex number.
(43) You can factorize off of the complex number to simplify the equation.
(44) Absolute value is a way to find the absolute value of a complex number.
(45) The phasor is a complex number that represents both magnitude and phase.
(46) To find the antilog of a complex number, you need to use the polar form.
(47) The exponential of a complex number is obtained by using Euler's formula.
(48) The identity element for the operation of complex number division is one.
(49) Factorize in case of a complex number to express it in its simplest form.
(50) The identity element for the operation of complex number addition is zero.
Sentence With "Complex Number"
(51) Mathematicians use a formulaic principle to solve complex number problems.
(52) The computer program was designed to handle complex number crunching tasks.
(53) The imaginary unit i is an essential component of the complex number system.
(54) It's important to factorize below to simplify the complex number expression.
(55) The invertible property of a complex number allows for finding its conjugate.
(56) The identity element for the operation of complex number subtraction is zero.
(57) The identity element for the operation of complex number multiplication is one.
(58) The self-conjugate property of the complex number made it easier to manipulate.
(59) The invert of a complex number involves changing the sign of the imaginary part.
(60) The arctan function is useful in calculating the phase angle of a complex number.
Use "Complex Number" In A Sentence
(61) The addition of a real number and an imaginary number results in a complex number.
(62) The algebraic sum of two complex numbers can be a real number or a complex number.
(63) A complex number is a mathematical concept that combines a real and imaginary part.
(64) To simplify the complex number, we need to exponentiate beneath the imaginary unit.
(65) If you take the cube root of a negative number, the result will be a complex number.
(66) Convergents can be used to find the best rational approximation for a complex number.
(67) The cube root of a complex number can be found using advanced mathematical techniques.
(68) The quadratic beside the complex number equation required me to use imaginary numbers.
(69) To simplify the complex number, you need to multiply out the real and imaginary parts.
(70) The adjoint of a complex number is obtained by changing the sign of its imaginary part.
Sentence Using "Complex Number"
(71) The commutativity of complex number addition is a property of the complex number system.
(72) The conjugate of a complex number is obtained by changing the sign of its imaginary part.
(73) The research paper explored the properties of a quadratic within a complex number system.
(74) The real part of a complex number represents its horizontal position on the complex plane.
(75) The absolute value of a complex number is its distance from the origin on the complex plane.
(76) The complex number can be expressed in polar form by exponentiating over the imaginary unit.
(77) The imaginary part of a complex number represents its vertical position on the complex plane.
(78) The mathematician explained how to factorize in lieu of using a complex number representation.
(79) The fourth power of a complex number can be expressed in terms of its real and imaginary parts.
(80) The reciprocal of a number is always a complex number if the original number is a complex number.
Sentences With "Complex Number"
(81) The irreducibility of a complex number can be determined by analyzing its real and imaginary parts.
(82) The behavior of a geometric progression can be unpredictable if the common ratio is a complex number.
(83) The z-axis is used in electrical engineering to represent the imaginary component of a complex number.
(84) The argument of a complex number is the angle it makes with the positive real axis on the complex plane.
(85) An algebraic number is a complex number that is a root of a polynomial equation with integer coefficients.
(86) The magnitude of a complex number is the square root of the sum of the squares of its real and imaginary parts.
(87) An imaginary number is a complex number that can be expressed as a real number multiplied by the imaginary unit.
(88) Decimalizing a complex number involves separating the real and imaginary parts and decimalizing each separately.
(89) The phasor addition of two complex numbers results in a new complex number with a different magnitude and phase.
(90) The inverse matrix of a matrix with all elements equal to a complex number can be found using complex conjugates.
Sentence Of "Complex Number"
(91) The impedance of a circuit element can be represented by a complex number, incorporating both resistance and reactance.
(92) The term cee is sometimes used in mathematics to refer to the complex number i, which is equal to the square root of -1.
(93) The reciprocal of a complex number is obtained by dividing 1 by its magnitude squared and changing the sign of its imaginary part.
(94) The absolute value of a complex number can be found by taking the square root of the sum of the squares of its real and imaginary parts.
Learning English Faster Through Complete Sentences With "Complex Number"
Sentences are everywhere.
Without sentences, language doesn’t really work.
When you first started learning English, you may have memorized words such as English meaning of the word "Complex Number"; But now that you have a better understanding of the language, there’s a better way for you to learn meaning of "Complex Number" through sentence examples.
True, there are still words that you don’t know. But if you learn whole sentences with "Complex Number", instead of the word "Complex Number" by itself, you can learn a lot faster!
Focus Your English Learning On Sentences With "Complex Number".
Why Is Focusing on Sentences Important?
Sentences are more than just strings of words. They’re thoughts, ideas and stories. Just like letters build words, words build sentences. Sentences build language, and give it personality.
Again, without sentences, there’s no real communication. If you were only reading words right now, you wouldn’t be able to understand what I’m saying to you at all.
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All the parts of speech in English are used to make sentences. All sentences include two parts: the subject and the verb (this is also known as the predicate). The subject is the person or thing that does something or that is described in the sentence. The verb is the action the person or thing takes or the description of the person or thing. If a sentence doesn’t have a subject and a verb, it is not a complete sentence (e.g., In the sentence “Went to bed,” we don’t know who went to bed).
Four Types Of Sentence Structure.
Simple Sentences With "Complex Number"
A simple sentence with "Complex Number"contains a subject and a verb, and it may also have an object and modifiers. However, it contains only one independent clause.
Compound Sentences With "Complex Number"
A compound sentence with "Complex Number" contains at least two independent clauses. These two independent clauses can be combined with a comma and a coordinating conjunction or with a semicolon.
Complex Sentences With "Complex Number"
A complex sentence with "Complex Number" contains at least one independent clause and at least one dependent clause. Dependent clauses can refer to the subject (who, which) the sequence/time (since, while), or the causal elements (because, if) of the independent clause.
Compound-Complex Sentences With "Complex Number"
Sentence types can also be combined. A compound-complex sentence with "Complex Number" contains at least two independent clauses and at least one dependent clause.