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Can a polynomial have a negative exponent?
Polynomials cannot have negative exponent.
Can pi be negative?
No. Pi is a set number, if it were negative (-3.14159...) it would not represent the ratio of radius to circumference.
In mathematical definition transcendental means?
Basically, a number is transcendental if it isn't the solution of a polynomial equation. An example would be PI.
What is the square root of negative pi?
Answer 1:The only answer is π^-1iThe square root of -1 is i so i times the square root of pi is equal to the square root of negative piAnswer 2:More concretely, the square root of negative pi is approximately 1.772453850905i, wherein the 1.772453850905 represents an approximation of pi, and "i", which should be a lower case cursive "i", represents the square root of negative one.
What is the difference between polynomial and non polynomial?
A polynomial is a sum of monomials - and each monomial may only contain non-negative integer powers of the variables involved. If any other operation is involved (for example, a negative or fractional exponent; equivalent to a variable in the denominator, or a root), you have a non-polynomial.
Can the exponents in a polynomial function be negative?
No. It would not be a polynomial function then.
What is negative pi?
Negative pi is - 3.14.
If the coefficient of the expression ax is positive and the exponent is negative the expression will be a polynomial true or false?
False. A polynomial must have non-negative integer exponents. If the exponent is negative, the expression cannot be classified as a polynomial, regardless of the positivity of the coefficient.
Can a polynomial have a negative exponent?
Polynomials cannot have negative exponent.
Can you have a negative pi?
probobly because pi equals 3.14 and you can make 3.14 negative so yes you can have negative pi
Is x to the power of -2 a polynomial?
No. By the definition of a polynomial, the powers can only be non-negative integers.
When do you say that a polynomial is rational or not?
A polynomial is considered rational if all of its coefficients are rational numbers, meaning they can be expressed as the quotient of two integers. Conversely, a polynomial is deemed irrational if it contains at least one coefficient that is not a rational number, such as an irrational number (like ( \sqrt{2} ) or ( \pi )). Additionally, the polynomial itself must be expressed as a finite sum of terms, each consisting of a coefficient multiplied by a variable raised to a non-negative integer power.
Can the greatest common factor of a polynomial ever be negative?
No.
Where is trigonometric function in negative?
In the domain [0, 2*pi],sin is negative for pi < x < 2*picos is negative pi/2 < x < 3*pi/2 andtan is negative for pi/2 < x < pi and 3*pi/2 < x < pi.Also, the same applies for all intervals obtained by adding any integer multiple of 2*pi to the bounds.
What is a quadratic polynomial which has no zeros?
A quadratic polynomial must have zeros, though they may be complex numbers.A quadratic polynomial with no real zeros is one whose discriminant b2-4ac is negative. Such a polynomial has no special name.
Is y3 a polynomial?
Yes, ( y^3 ) is a polynomial. A polynomial is defined as a mathematical expression that consists of variables raised to non-negative integer powers, along with coefficients. In this case, ( y^3 ) has a single variable ( y ) raised to the power of 3, which is a non-negative integer. Thus, it fits the definition of a polynomial.
The exponents in the terms of a polynomial must be?
why the exponents can not be negative
