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Cards (50)
n
A
n^A
n
A
x
n
b
n^b
n
b
=
n
a
+
n^a+
n
a
+
b
b
b
7^2 x 7^3 =
7^5
n^a / n^b
n^
a-b
(n^a)^b
n^ab
the b root of n to the power of a
n ^a/b
cube root of 2 to the power of 6
2^2
n^1
n
n^0
1
n^-1
1/n
3^-2
1/9
x^3 X x^4
x^7
2x^3 X 3x^2
6x^5
k^3/k^2
k
4p^3/2p
2p^2
3x^3/3x^2
1
(y^2)^5
y^10
10x^5 / 2x^3
5x^2
(p^3)^2 / p^4
p^2
(2a^2)^3 / 2a^3
2a^3
8p^4 / 4p^3
2p
2a^4 x 3a^5
6a^9
21a^3b^7/ 7ab^4
3a^2b^3
root of a x root of b
root of axb
root of a/ root of b
root of a/b
root of 9 x root of 7
root of 63
root of 100/ root of 4
root of 25
a lots of root n + b lots of root n =
(
a+b
) lots of root of
n
3 lots of root 7 + 2 lots of root 7
5
lots of
root 7
rationalize 33/ root 11
33/ root 11
x root
11
/root
11
=
33
lots of root
11
/
11
rationalize 2/ (root 3 +1)
2/(root 3 +1) x (root 3
-1
)/(
root 3 -1
) =
2
lots of root
3
-2/
2
=
root
3
-1
expand 2(3x+1)
6x+2
expand x(4x+y)
4
x
2
+
4x^2 +
4
x
2
+
y
x
yx
y
x
expand (5x+2)(9x-3)
45
x
2
+
45x^2 +
45
x
2
+
3
x
−
6
3x- 6
3
x
−
6
expand (x lots of root 7+5)^2
(x lots of root 7+5)(x lots of root 7+5)
7x
^2 +
5x
lots of root
7
+
5x
lots of root
7
+
25
7x
^2 +
10x
loots of root
7
+
25
expand
(x+1)(x+2)(x+3)
(x+1)(x+2)(x+3)
(x^
2
+
3x
+
2)
(X+
3)
x^
3
+
6
x^
2
+
11
x+
6
factorize x squared -2x-24
(x-
6)
(x+
4)
factorize 3x squared - 12x - 15=0
(
3x
+
3
)(x-
5)
=
0
45
and annd to make
12.
1 and 45,
3
and
15
x =
-1
and +
5
discriminant equation
b^2 -4ac
use the discriminant on x squared - 2x - 24
b^2-4ac
has
2
roots
when using dicriminant. when x<0
no
roots
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