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SECONDARY
ALGEBRA
PRE-ALGEBRA
FRACTIONS
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Get help with algebra fraction problems
Recent questions in Fractions
Rena Giron
2021-11-17
Answered
Which fraction are equivalent to
\(\displaystyle{\frac{{{2}}}{{{6}}}}\)
luipieduq3
2021-11-17
Answered
Solve the equation below with factoring. Separate multiple solutions with a comma any reduce and fractions.
\(\displaystyle{11}{x}-{31}={x}^{{{2}}}-{3}\)
\(\displaystyle{x}=?\)
osi4a2nxk
2021-11-17
Answered
Among all pairs of numbers (x,y)
such that
\(\displaystyle{2}{x}+{y}={17}\)
, find the pair for which the sum of squares,
\(\displaystyle{x}^{{{2}}}+{y}^{{{2}}}\)
is minimum. Write your answers as fractions reduced to lowest terms.
adOrmaPem6r
2021-11-17
Answered
What's the answer to the problem?
Construct a polynomial function with the stated properties. Reduce all fractions to the lowest terms. Second-degree, with zeros of -6 and 5, and goes to
\(\displaystyle-\infty\ {a}{s}\ {x}\rightarrow-\infty\)
.
Ronnie Baur
2021-11-17
Answered
Let's find the partial fraction expansion of
\(\displaystyle{\frac{{{5}{s}^{{{3}}}}}{{{\left({s}^{{{2}}}+{4}\right)}{\left({s}^{{{2}}}+{2}{s}+{2}\right)}}}}\)
atodion23
2021-11-17
Answered
In the following exercises, solve the equation by clearing the fractions.
\(\displaystyle{\frac{{{1}}}{{{3}}}}{w}+{\frac{{{5}}}{{{4}}}}={w}-{\frac{{{1}}}{{{4}}}}\)
deliriwmfg
2021-11-17
Answered
Solve the equation below with factoring. Separate multiple solutions with a comma any reduce and fractions.
\(\displaystyle{4}{x}^{{{2}}}-{2}{x}={x}^{{{2}}}+{8}\)
\(\displaystyle{x}=?\)
protisvitfc
2021-11-17
Answered
What is the value of
\(\displaystyle{1}-{4}+{9}-{16}+{25}-{36}+{49}-{64}+{81}-{100}=?\)
Barbara Schroder
2021-11-17
Answered
Find all the zeros for:
\(\displaystyle{y}={x}^{{{3}}}-{2}{x}^{{{2}}}-{5}{x}+{6}\)
hroncits8y
2021-11-17
Answered
Write
\(\displaystyle{\frac{{{x}^{{{2}}}}}{{{x}+{2}}}}\ {\quad\text{and}\quad}\ {\frac{{{x}+{4}}}{{{2}{x}-{1}}}}\)
in terms of the LCD of the fractions.
protisvitfc
2021-11-17
Answered
Solve:
\(\displaystyle{2}^{{{x}}}={16}\)
\(\displaystyle{x}=?\)
(Write answer as integers or reduced fractions. Write DNE for Does Not Exist.)
tornesasln
2021-11-17
Answered
In the following exercises, simplify each fraction. Do not convert any improper fractions to mixed numbers.
\(\displaystyle-{\frac{{{4}{x}}}{{{32}{y}}}}\)
Maaghu
2021-11-17
Answered
Which of these is the extraneous solution for the equation given below?
\(\displaystyle{\frac{{{2}{x}}}{{{x}^{{{2}}}-{1}}}}-{\frac{{{2}}}{{{x}}}}={\frac{{{x}+{1}}}{{{x}^{{{2}}}-{1}}}}\)
A.
\(\displaystyle{x}=-{2}\)
B
\(\displaystyle{x}=-{1}\)
C.
\(\displaystyle{x}={0}\)
D.
\(\displaystyle{x}={1}\)
gainejavima
2021-11-17
Answered
Write the partial fraction decomposition of the given rational expression.
\(\displaystyle{\frac{{{1}}}{{{x}^{{{3}}}-{1}}}}=?\)
What is the partial fraction decomposition?
hroncits8y
2021-11-17
Answered
In the following exercises, convert the mixed number to an improper fraction.
Find three fractions equivalent to
\(\displaystyle-{\frac{{{4}}}{{{3}}}}\)
. Show your work, using figures or algebra.
lilyta79jd
2021-11-17
Answered
There is a line that includes the point (4, 6) and has a slope of 1. What is its equation in slope-intercept form?
Write your answer using integers, proper fractions, and improper fractions in simplest form.
miyoko23q3
2021-11-17
Answered
Solve Equation with Fraction or Decimal Coefficients. In the following exercises, solve each equation by clearing the fractions.
\(\displaystyle{\frac{{{3}}}{{{4}}}}{a}-{\frac{{{1}}}{{{3}}}}={\frac{{{1}}}{{{2}}}}{a}+{\frac{{{5}}}{{{6}}}}\)
meplasemamiuk
2021-11-17
Answered
Solve Equations with Fraction or Decimal Coefficients. In the following exercises, solve each equation by clearing the fractions.
\(\displaystyle{\frac{{{1}}}{{{2}}}}{\left({k}+{3}\right)}={\frac{{{1}}}{{{3}}}}{\left({k}+{16}\right)}\)
Baublysiz
2021-11-17
Answered
Solve equation. express any solutions as reduced fractions or integers.
\(\displaystyle{9}{x}^{{{2}}}-{6}{x}={0}\)
sonkitty2h
2021-11-17
Answered
Write the fraction in the lowest terms.
\(\displaystyle{\frac{{{10}}}{{{15}}}}\)
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