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Leptos
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Solved it.
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The process for dividing polynomials with exponents involves dividing the coefficients of each term and subtracting the exponents. If the exponents are the same, the coefficients are simply divided. If the exponents are different, the exponent of the divisor is subtracted from the exponent of the dividend to get the new exponent. The final answer should have the form of a polynomial with no remaining exponents.
When dividing polynomials with exponents, the polynomial being divided is the dividend and the polynomial doing the dividing is the divisor. It may be helpful to think of the process as similar to long division, where the larger number is the dividend and the smaller number is the divisor.
Yes, you can divide polynomials with different variables or terms present. The process is the same as dividing polynomials with similar terms, but you may need to rearrange the terms or use the distributive property to get the desired form of the final answer.
If there is a remainder when dividing polynomials with exponents, the answer should be written in the form of a polynomial with the remainder written as a fraction over the divisor. This indicates that the division is not exact and there is a remainder left over.
Yes, synthetic division can be used to divide polynomials with exponents. The process is the same, but you may need to rewrite the polynomial in descending order of exponents in order to use synthetic division. Additionally, synthetic division can only be used when the divisor is a linear polynomial.