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Basic Math
Solve for A A=1000+(1+0.03/2)^(2(10))
A
=
1000
+
(
1
+
0.03
2
)
2
(
10
)
A
=
1000
+
(
1
+
0.03
2
)
2
(
10
)
Step 1
Simplify each
term
.
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Step 1.1
Divide
0.03
0.03
by
2
2
.
A
=
1000
+
(
1
+
0.015
)
2
(
10
)
A
=
1000
+
(
1
+
0.015
)
2
(
10
)
Step 1.2
Add
1
1
and
0.015
0.015
.
A
=
1000
+
1.015
2
(
10
)
A
=
1000
+
1.015
2
(
10
)
Step 1.3
Multiply
2
2
by
10
10
.
A
=
1000
+
1.015
20
A
=
1000
+
1.015
20
Step 1.4
Raise
1.015
1.015
to the
power
of
20
20
.
A
=
1000
+
1.346855
A
=
1000
+
1.346855
A
=
1000
+
1.346855
A
=
1000
+
1.346855
Step 2
Add
1000
1000
and
1.346855
1.346855
.
A
=
1001.346855
A
=
1001.346855
A
=
1
0
0
0
+
(
1
+
0
.
0
3
2
)
2
(
1
0
)
A
=
1
0
0
0
+
(
1
+
0
.
0
3
2
)
2
(
1
0
)
(
(
)
)
|
|
[
[
]
]
√
√
≥
≥
π
π
7
7
8
8
9
9
≤
≤
4
4
5
5
6
6
/
/
^
^
×
×
>
>
!
!
1
1
2
2
3
3
-
-
+
+
÷
÷
<
<
,
,
0
0
.
.
%
%
=
=
⎡
⎢
⎣
x
2
1
2
√
π
∫
x
d
x
⎤
⎥
⎦
[
x
2
1
2
π
∫
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x
]
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