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Let’s check out your problem:
Solve for
t
t
t
.
\newline
−
t
=
9
(
t
−
10
)
t
=
□
\begin{array}{l} -t=9(t-10) \\ t=\square \end{array}
−
t
=
9
(
t
−
10
)
t
=
□
View step-by-step help
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Math Problems
Algebra 1
Solve multi-step linear equations
Full solution
Q.
Solve for
t
t
t
.
\newline
−
t
=
9
(
t
−
10
)
t
=
□
\begin{array}{l} -t=9(t-10) \\ t=\square \end{array}
−
t
=
9
(
t
−
10
)
t
=
□
Simplify the equation:
Simplify the equation
−
t
=
9
(
t
−
10
)
-t = 9(t - 10)
−
t
=
9
(
t
−
10
)
by using the
distributive property
.
\newline
−
t
=
9
×
t
−
9
×
10
-t = 9 \times t - 9 \times 10
−
t
=
9
×
t
−
9
×
10
\newline
−
t
=
9
t
−
90
-t = 9t - 90
−
t
=
9
t
−
90
Add
t
t
t
to both sides:
Add
t
t
t
to both sides to get all the
t
t
t
terms on one side.
\newline
−
t
+
t
=
9
t
−
90
+
t
-t + t = 9t - 90 + t
−
t
+
t
=
9
t
−
90
+
t
\newline
0
=
10
t
−
90
0 = 10t - 90
0
=
10
t
−
90
Add
90
90
90
to both sides:
Add
90
90
90
to both sides to isolate the term with
t
t
t
.
\newline
0
+
90
=
10
t
−
90
+
90
0 + 90 = 10t - 90 + 90
0
+
90
=
10
t
−
90
+
90
\newline
90
=
10
t
90 = 10t
90
=
10
t
Divide both sides by
10
10
10
:
Divide both sides by
10
10
10
to solve for
t
t
t
.
90
10
=
10
t
10
\frac{90}{10} = \frac{10t}{10}
10
90
=
10
10
t
9
=
t
9 = t
9
=
t
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\newline
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