Which of the following statements are true about fractions? SELECT ALL that are true. x+1 O You can divide by zero, as long as the numerator isn't also zero. For example, the expression is defined for every value х ехсept — 1. O A fraction expression with zero in the denominator is undefined. For example, does not exist. O A fraction expression with zero in the numerator equals zero, as long as the denominator isn't also zero! For example, wher x = 3, the expression r+3 x-3 equals , which equals 0. O We can't include zero in a fraction. For example, the fraction will give you an error message on your calculator. A memory device you can use when dealing with zeros and fractions is:

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter5: Factoring Polynomials
Section5.2: Dividng Monomials
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Which of the following statements are true about fractions? SELECT ALL that are true.
x+1
O You can divide by zero, as long as the numerator isn't also zero. For example, the expression is defined for every value of
т ехсеpt — 1.
O A fraction expression with zero in the denominator is undefined. For example, * does not exist.
O A fraction expression with zero in the numerator equals zero, as long as the denominator isn't also zero! For example, when
x-3
x = 3, the expression
x+3
equals , which equals 0.
O We can't include zero in a fraction. For example, the fraction
will give you an error message on your calculator.
O A memory device you can use when dealing with zeros and fractions is:
This shows that a zero in the numerator is "OK" but a zero in the denominator is a "big NO."
Transcribed Image Text:Which of the following statements are true about fractions? SELECT ALL that are true. x+1 O You can divide by zero, as long as the numerator isn't also zero. For example, the expression is defined for every value of т ехсеpt — 1. O A fraction expression with zero in the denominator is undefined. For example, * does not exist. O A fraction expression with zero in the numerator equals zero, as long as the denominator isn't also zero! For example, when x-3 x = 3, the expression x+3 equals , which equals 0. O We can't include zero in a fraction. For example, the fraction will give you an error message on your calculator. O A memory device you can use when dealing with zeros and fractions is: This shows that a zero in the numerator is "OK" but a zero in the denominator is a "big NO."
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