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SECONDARY
ALGEBRA
ALGEBRA I
All
Answered
Unanswered
Algebra 1 questions and answers
Recent questions in Algebra I
xnlghtmarexgo
2021-11-13
Answered
To convert: 1.9 L into milliliters form.
wurmiana6d
2021-11-13
Answered
Describe the level surfaces of the function.
\(\displaystyle{f{{\left({x},{y},{z}\right)}}}={x}+{3}{y}+{5}{z}\)
kolonelyf4
2021-11-12
Answered
Find the lengths of the sides of a right triangle if the hypotenuse 10 centimeters longer than the shorter leg and 5 centimeters longer than the longer leg.
druczekq4
2021-11-12
Answered
To fill: The correct expression in the box for each equation
An equation:
\(\displaystyle\underline{{\ }}\cdot{x}^{{{\frac{{{1}}}{{{8}}}}}}={x}^{{{\frac{{{4}}}{{{8}}}}}}\)
, or
\(\displaystyle{x}^{{{\frac{{{1}}}{{{2}}}}}}\)
ffortunyu
2021-11-12
Answered
To write: The fraction
\(\displaystyle{\frac{{{47}}}{{{100}}}}\)
as a decimal.
Michael Dennis
2021-11-12
Answered
To complete:
The chart by missing units:
\[\begin{array}{|c|c|}\hline \text{capacity} & \text{cup} & \text{Gallons} & \text{Quarts} & \text{Pints} \\ \hline \text{The amount of water needed in a punch recipe} & 2 \\ \hline \end{array}\]
xnlghtmarexgo
2021-11-12
Answered
To convert: The given hectoliter to kiloliters: 14hl
smismSitlougsyy
2021-11-12
Answered
To convert: 20 cups to gallons
Liesehf
2021-11-11
Answered
For what value of the constant c is the function f continuous on
\(\displaystyle{\left(−∞,∞\right)}\)
?
\[f(x)=\begin{cases}cx^2+4x & \text{if }x<5\\x^3-cx&\text{if }x\geq5\end{cases}\]
Weltideepq
2021-11-11
Answered
Find the gradient vector field of
\(\displaystyle{f{{\left({x},{y}\right)}}}={x}{e}^{{{3}{x}{y}}}\)
.
khi1la2f1qv
2021-11-11
Answered
Write a recursive rule for the sequence. 2, 2, 4, 12, 48, ....
Brittney Lord
2021-11-09
Answered
Explain the connections between quadratic functions and quadratic equations that contains the following:
a) A representative function for a quadratic equation with solutions of 2 and 6.
b) A table of ordered pairs of a representative function for a quadratic equation with solutions of 2 and 6, with the zeros of the function included and circled.
usagirl007A
2021-11-07
Answered
Use the quadratic formula to solve for x.
\(\displaystyle{2}{x}^{{{2}}}-{6}{x}-{1}={0}\)
(If there is more than one solution, separate them with commas.)
SchachtN
2021-11-06
Answered
Solve
\(\displaystyle{3}{y}^{{{2}}}-{72}={0}\)
, where y is a real number.
ankarskogC
2021-11-06
Answered
Find the Equation of a quadratic function whose graph is parabola passing through the point.
\(\displaystyle{\left(-{2},-{9}\right)}\)
,
\(\displaystyle{\left({2},{7}\right)}\)
and
\(\displaystyle{\left({4},-{9}\right)}\)
zi2lalZ
2021-11-06
Answered
Find the equation of the quadratic function whose graph is a parabola containing the points
\(\displaystyle{\left(-{2},-{4}\right)}\)
,
\(\displaystyle{\left({3},{1}\right)}\)
and
\(\displaystyle{\left({2},{4}\right)}\)
.
glasskerfu
2021-11-06
Answered
Use the vertex (1, 6) and a point on the graph (6, -19) to find the equation of quadratic function,
\(\displaystyle{f{{\left({x}\right)}}}\)
\(\displaystyle{F}{x}=\)
sibuzwaW
2021-11-06
Answered
a) Find the equation of the line that passes through the given points. (Use x as your variable.)
\(\displaystyle{\left({0},\ {7}\right)},\ {\left({8},\ {0}\right)}\)
\(\displaystyle{y}=?\)
b) Find the vertex of the graph of the equation.
\(\displaystyle{y}={x}^{{{2}}}-{9}\)
\(\displaystyle{\left({x},\ {y}\right)}={()}\)
c) Find the minimum or maximum value of the quadratic function.
\(\displaystyle{f{{\left({x}\right)}}}={x}^{{{2}}}-{8}{x}+{8}\)
\(\displaystyle{()}?\)
d) Find the minimum or maximum value of the quadratic function.
\(\displaystyle{f{{\left({x}\right)}}}=-{2}{x}^{{{2}}}+{8}{x}-{5}\)
\(\displaystyle{()}?\)
snowlovelydayM
2021-11-05
Answered
Solwe
\(\displaystyle{w}^{{{2}}}+{5}={25}\)
, where w is a real number.
Round your answer to the nearest hundredth.
pedzenekO
2021-11-05
Answered
Use the quadratic formula to solve for x.
\(\displaystyle{7}{x}^{{{2}}}+{3}{x}-{2}={0}\)
(If there is more than one solution, separate them with commas.)
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Secondary
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