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\[-b(5a-b)\]
+
−
.
ln
>
<
×
÷
/
log
≥
≤
(
)
log
x
=
%
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expand(-b(5a-b))
expand -b(5a-b)
-b(5a-b)
1
Expand by distributing terms.
−
b
×
5
a
−
b
×
−
b
-b\times 5a-b\times -b
−
b
×
5
a
−
b
×
−
b
2
Regroup terms.
−
5
b
a
−
b
×
−
b
-5ba-b\times -b
−
5
b
a
−
b
×
−
b
3
Use
Product Rule
:
x
a
x
b
=
x
a
+
b
{x}^{a}{x}^{b}={x}^{a+b}
x
a
x
b
=
x
a
+
b
.
−
5
b
a
−
(
−
b
2
)
-5ba-(-{b}^{2})
−
5
b
a
−
(
−
b
2
)
4
Remove parentheses.
−
5
b
a
+
b
2
-5ba+{b}^{2}
−
5
b
a
+
b
2
Done
-5*b*a+b^2
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