In a mathematics exam.
you can use it house or at the mall or anywhere
Pharmacists and the makers of drugs use polynomial division. They use this type of division to help create formulas to make sure that the proper amount of drug is being distributed to the patients depending on the variables involved.
They don't. At least, not for their nursing work.
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Use the method of long division.
niga
you can use it house or at the mall or anywhere
Pharmacists and the makers of drugs use polynomial division. They use this type of division to help create formulas to make sure that the proper amount of drug is being distributed to the patients depending on the variables involved.
They don't. At least, not for their nursing work.
The Ruffini method, also known as synthetic division, is a step-by-step process for solving polynomial equations. Here is a concise explanation of the process: Write the coefficients of the polynomial equation in descending order. Identify a possible root of the polynomial equation and use synthetic division to divide the polynomial by the root. Repeat the process until the polynomial is fully factored. Use the roots obtained from the synthetic division to write the factors of the polynomial equation. Solve for the roots of the polynomial equation by setting each factor equal to zero. This method allows for the efficient solving of polynomial equations by breaking them down into simpler factors.
When do you use long division?You use long division when the number you are dividing is too big to do in your head or use short division.
If the cubic polynomial you are given does not have an obvious factorization, then you must use synthetic division. I'm sure wikipedia can tell you all about that.
To find all rational roots of a polynomial equation, you can use the Rational Root Theorem. This theorem states that any rational root of a polynomial equation in the form of (anxn an-1xn-1 ... a1x a0 0) must be a factor of the constant term (a0) divided by a factor of the leading coefficient (an). By testing these possible rational roots using synthetic division or polynomial long division, you can determine which ones are actual roots of the equation.
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
Arrange terms in both in decreasing order based on the exponents. Use the algorith for long division. This is just like long division. Step 1. Divide 1st term into 1st term, (place answer above division line). Step 2. Multiply that answer by all terms in the divisor, (place this result below the polynomial inside the division bar) Step 3. Subtract like terms (answer goes down 1 line) and bring down another term to continue. Repeat: Step 1. Divide 1st term into new 1st term. etc
To divide (x^2 + 3x - 2) by (x - 2), you can use polynomial long division or synthetic division. The result of dividing these two polynomials is (x + 5), with a remainder of 8.
As with most advanced math, if your "real life" involves engineering work, you will use such math; otherwise, you will hardly have anything to do, in this case, with polynomial functions.