ແກ້ 1DOZEN=12 | ແກ້ໄຂ 1DOZEN=12 | Facebook Microsoft Math Solver

1246743

ແກ້ສຳລັບ D

D = \frac{1 2}{E N O Z}

N \neq = 0 and E \neq = 0 and Z \neq = 0 and O \neq = 0

ແກ້ສຳລັບ E

E = \frac{1 2}{D N O Z}

N \neq = 0 and Z \neq = 0 and O \neq = 0 and D \neq = 0

Quiz

Linear Equation

1 D O Z E N = 12

ບັນຫາທີ່ຄ້າຍຄືກັນຈາກWeb Search

Interior, closure, isolated points and boundary of a set of a normed vector space

https://math.stackexchange.com/questions/1302415/interior-closure-isolated-points-and-boundary-of-a-set-of-a-normed-vector-spac

First note, that on

R^{2}

all the norms are equivalent. So instead of using this given norm, one can also consider the natural euclidean norm and get to the same results. This is just a detail, ...

Find the quotient space of

\equiv \subseteq R^{2}

such that

x \equiv y ⟺ (\exists t > 0) (t x = y)

https://math.stackexchange.com/questions/2546704/find-the-quotient-space-of-equiv-subseteq-mathbb-r2-such-that-x-equiv-y

The problem asks to find a nice set of representatives for each element of the quotient space, so then we can identify this set of representatives with the quotient space. Hence the quotient space is ...

Proof that if gcd(e, φ(N)) > 1, then a multiplicative inverse does not exist.

https://math.stackexchange.com/questions/1600185/proof-that-if-gcde-%CF%86n-1-then-a-multiplicative-inverse-does-not-exist

Bezut's Lemma: Let

a, b > 0

. Then

G C D (a, b) = 1 ⟺ \exists x, y

such that

a x + b y = 1

Assume the multiplicative inverse of

e

does exist modulo

φ (N)

. Call it

y

. Then

φ (N) ∣ (e y - 1) \Rightarrow \exists k

...

Prove that if

ϕ

is an isometry, then

\overline{ϕ} = ϕ^{- 1}

https://math.stackexchange.com/questions/2548595/prove-that-if-phi-is-an-isometry-then-overline-phi-phi-1/2548614

First we note that

ϕ

is an isomorphism because it’s kernel is

{0}

else it won’t be isometric and by the data on the dimension we know it’s onto. So

ϕ^{- 1}

is defined.

(ϕ^{- 1} \circ ϕ (x), ϕ^{- 1} (y)) = (x, ϕ^{- 1} (y))

...

How to solve a specific complex integral:

\int_{M} \frac{( 6 z + 1 ) ^{5} c o s ( 3 z + 1 )}{( 3 z + 1 ) ^{2}} d z

https://math.stackexchange.com/questions/2971675/how-to-solve-a-specific-complex-integral-int-m-frac6z15-cos3z13z

Disclosure: Saw that this question was open after learning the proper way to do it. Since an answer beyond "use the residue theorem" wasn't used, I figured I'd answer my own question. And on top of ...

Normal cone to the tangent cone of

R_{+}

https://math.stackexchange.com/questions/1129675/normal-cone-to-the-tangent-cone-of-mathbbr

I indeed made a mistake; I give the actual results after verification, in case it helps someone (feel free to delete the question though): $\begin{equation} \mathcal{N}_{\mathbb{R}_+}(x)=\begin{cases} \{0\} & \text{if $ ...

ແບ່ງປັນ

ສໍາເນົາຄລິບ

DENOZ=12

ຈັດລຳດັບພົດຄືນໃໝ່.

ENOZD=12

ສົມຜົນຢູ່ໃນຮູບແບບມາດຕະຖານ.

\frac{ENOZD}{ENOZ}=\frac{12}{ENOZ}

ຫານທັງສອງຂ້າງດ້ວຍ OZEN.

D=\frac{12}{ENOZ}

ການຫານດ້ວຍ OZEN ຈະຍົກເລີກການຄູນດ້ວຍ OZEN.

DENOZ=12

ຈັດລຳດັບພົດຄືນໃໝ່.

DNOZE=12

ສົມຜົນຢູ່ໃນຮູບແບບມາດຕະຖານ.

\frac{DNOZE}{DNOZ}=\frac{12}{DNOZ}

ຫານທັງສອງຂ້າງດ້ວຍ DOZN.

E=\frac{12}{DNOZ}

ການຫານດ້ວຍ DOZN ຈະຍົກເລີກການຄູນດ້ວຍ DOZN.

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