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Algebra
Combinazione di termini simili
Risolvere una variabile
Fattore
Espandi
Calcolo delle frazioni
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Elenco
Calcola
\frac{1}{120}\approx 0.008333333
1
2
0
1
≈
0
.
0
0
8
3
3
3
3
3
3
Visualizza i passaggi della soluzione
Procedura della soluzione
11/2/660
1
1
/
2
/
6
6
0
Esprimi \frac{\frac{11}{2}}{660} come singola frazione.
Esprimi
6
6
0
2
1
1
come singola frazione.
\frac{11}{2\times 660}
2
×
6
6
0
1
1
Moltiplica 2 e 660 per ottenere 1320.
Moltiplica
2
e
6
6
0
per ottenere
1
3
2
0
.
\frac{11}{1320}
1
3
2
0
1
1
Riduci la frazione \frac{11}{1320} ai minimi termini estraendo e annullando 11.
Riduci la frazione
1
3
2
0
1
1
ai minimi termini estraendo e annullando
1
1
.
\frac{1}{120}
1
2
0
1
Scomponi in fattori
\frac{1}{2 ^ {3} \cdot 3 \cdot 5} \approx 0.008333333
2
3
⋅
3
⋅
5
1
≈
0
.
0
0
8
3
3
3
3
3
3
Quiz
Arithmetic
5 problemi simili a:
11/2/660
1
1
/
2
/
6
6
0
Problemi simili da ricerca Web
11/2/660
1
1
/
2
/
6
6
0
https://www.tiger-algebra.com/drill/11/2/660/
11/2/660 Final result : 1 ——— = 0.00833 120 Step by step solution : Step 1 : 11 Simplify —— 2 Equation at the end of step 1 : 11 —— ÷ 660 2 Step 2 : 11 Divide —— by 660 2 Final result : 1 ——— ...
11/2/660 Final result : 1 ——— = 0.00833 120 Step by step solution : Step 1 : 11 Simplify —— 2 Equation at the end of step 1 : 11 —— ÷ 660 2 Step 2 : 11 Divide —— by 660 2 Final result : 1 ——— ...
11/2-3/2
1
1
/
2
−
3
/
2
https://www.tiger-algebra.com/drill/11/2-3/2/
11/2-3/2 Final result : 4 Step by step solution : Step 1 : 3 Simplify — 2 Equation at the end of step 1 : 11 3 —— - — 2 2 Step 2 : 11 Simplify —— 2 Equation at the end of step 2 : 11 3 —— - ...
11/2-3/2 Final result : 4 Step by step solution : Step 1 : 3 Simplify — 2 Equation at the end of step 1 : 11 3 —— - — 2 2 Step 2 : 11 Simplify —— 2 Equation at the end of step 2 : 11 3 —— - ...
Linear fractional transformation fixing origin and preserving all distances
Linear fractional transformation fixing origin and preserving all distances
https://math.stackexchange.com/questions/479377/linear-fractional-transformation-fixing-origin-and-preserving-all-distances
If you are considering only linear fractional transformations, then 0 \mapsto 0 and \infty \mapsto \infty (preserves all distances) imply f(z)=az. Since the transformation preserves all ...
If you are considering only linear fractional transformations, then
0
↦
0
and
∞
↦
∞
(preserves all distances) imply
f
(
z
)
=
a
z
. Since the transformation preserves all ...
Residue of p.v.\int_{-\infty}^{\infty}\frac{e^{2x}}{\cosh(\pi x)}dx=\text{sec}1
Residue of
p
.
v
.
∫
−
∞
∞
c
o
s
h
(
π
x
)
e
2
x
d
x
=
sec
1
https://math.stackexchange.com/questions/360056/residue-of-p-v-int-infty-infty-frace2x-cosh-pi-xdx-textsec1
Consider the integral \oint_C dz \frac{e^{2 z}}{\cosh{\pi z}} where C is the above-described rectangle. On the one hand, this integral is equal to the integral about the individual legs of the ...
Consider the integral
∮
C
d
z
c
o
s
h
π
z
e
2
z
where
C
is the above-described rectangle. On the one hand, this integral is equal to the integral about the individual legs of the ...
Why other than M3-N5 is this not a distributive lattice?
Why other than M3-N5 is this not a distributive lattice?
https://math.stackexchange.com/questions/2905239/why-other-than-m3-n5-is-this-not-a-distributive-lattice
Those five elements that make a lattice isomorphic to N_5 are not a sub-lattice of the original lattice. For that to happen, both meets and joins in the subset would have to agree with those in the ...
Those five elements that make a lattice isomorphic to
N
5
are not a sub-lattice of the original lattice. For that to happen, both meets and joins in the subset would have to agree with those in the ...
Prove that \sqrt{x}( 38 x^5 + 9 ) \in O ( x^{11/2} )
Prove that
x
(
3
8
x
5
+
9
)
∈
O
(
x
1
1
/
2
)
https://math.stackexchange.com/questions/2361128/prove-that-sqrtx-38-x5-9-in-o-x11-2
The most important observation is that \sqrt{x} = x^{1/2}, and then multiplying this into the parenthesis as the first step. Hence \sqrt{x}(38x^5 + 9) = 38x^{5+1/2} + 9x^{1/2} = 38x^{11/2} + 9x^{1/2}\leq 38x^{11/2} + 9x^{11/2} = 47x^{11/2}.
The most important observation is that
x
=
x
1
/
2
, and then multiplying this into the parenthesis as the first step. Hence
x
(
3
8
x
5
+
9
)
=
3
8
x
5
+
1
/
2
+
9
x
1
/
2
=
3
8
x
1
1
/
2
+
9
x
1
/
2
≤
3
8
x
1
1
/
2
+
9
x
1
1
/
2
=
4
7
x
1
1
/
2
.
Altri Elementi
Condividi
Copia
Copiato negli Appunti
\frac{11}{2\times 660}
Esprimi \frac{\frac{11}{2}}{660} come singola frazione.
\frac{11}{1320}
Moltiplica 2 e 660 per ottenere 1320.
\frac{1}{120}
Riduci la frazione \frac{11}{1320} ai minimi termini estraendo e annullando 11.
Esempi
Equazione quadratica
{ x } ^ { 2 } - 4 x - 5 = 0
x
2
−
4
x
−
5
=
0
Trigonometria
4 \sin \theta \cos \theta = 2 \sin \theta
4
sin
θ
cos
θ
=
2
sin
θ
Equazione lineare
y = 3x + 4
y
=
3
x
+
4
Aritmetica
699 * 533
6
9
9
∗
5
3
3
Matrice
\left[ \begin{array} { l l } { 2 } & { 3 } \\ { 5 } & { 4 } \end{array} \right] \left[ \begin{array} { l l l } { 2 } & { 0 } & { 3 } \\ { -1 } & { 1 } & { 5 } \end{array} \right]
[
2
5
3
4
]
[
2
−
1
0
1
3
5
]
Equazione simultanea
\left. \begin{cases} { 8x+2y = 46 } \\ { 7x+3y = 47 } \end{cases} \right.
{
8
x
+
2
y
=
4
6
7
x
+
3
y
=
4
7
Differenziazione
\frac { d } { d x } \frac { ( 3 x ^ { 2 } - 2 ) } { ( x - 5 ) }
d
x
d
(
x
−
5
)
(
3
x
2
−
2
)
Integrazione
\int _ { 0 } ^ { 1 } x e ^ { - x ^ { 2 } } d x
∫
0
1
x
e
−
x
2
d
x
Limiti
\lim _{x \rightarrow-3} \frac{x^{2}-9}{x^{2}+2 x-3}
x
→
−
3
lim
x
2
+
2
x
−
3
x
2
−
9
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