If $$R=\left\{\left(x,y\right):y=2x\right\}$$ is a relation in $$A=\left\{1,2,3,4,6,7,8\right\}$$ then write all the elements of $$R$$

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Subjective Type
Is it 'hanged out' or 'hung out' (past tense)?
Solution
Today, I hang an ornament on the tree.
Yesterday, I hung four more ornaments.
I have always hung most of the ornaments on the tree at Christmas.
"Hang" is an irregular verb. It does NOT take the ending "-ed" in most cases
Hang your hat here.
John hung his hat on the hat tree.
Many have hung from the gallows of the Old West.
It is correct to say:
I hung up the phone.
She hung the laundry out to dry.
Mark's colleagues at work hung him out to dry on the day of his big presentation.
" Hang" as used above is a transitive verb -- it takes a Direct Object.
You have to hang something (usually somewhere): hang up the phone, hang the laundry, hang your coat up on a hook, e.g.
Intransitive uses of "hang" include:
to hang out with a friend
to get hung up over something
[Slang or colloquial, but still correct.]
" Hanged " is a special case, as in to be
Hanged :
He was hanged by the neck until dead.
He hanged himself in his cell.
which states the following:
"Hanged, as a past tense and a past participle of hang, is used in the sense of “to put to death by hanging ... In all other senses of the word, hung is the preferred form as past tense and past participle, as in I hung my child’s picture above my desk."
"Pictures can be hung, but people are always hanged. It’s an odd quirk of the English language."
SIMILAR QUESTIONS
Let $$X=\left\{1,2,3,4\right\}$$.Determine whether $$f=\left\{\left(1,1\right),\left(2,3\right),\left(3,4\right),\left(4,1\right)\right\}$$ are functions from $$X$$ to $$X$$
Write down all the subsets of the set {1, 2, 3}
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If $$A = $${1,4,6}, $$B = $${3,6}, then find $$(A \cap B)$$
Find the number of whole numbers in the solution set of following $$x - 5 <-2$$
Find the solution of the following: If $$5x + 4 > 8x - 11$$, then $$x$$
Say true or false. The A.M. between $$(a-b)^2$$ and $$(a+b)^2$$ is $$a^2+b^2 $$.
Given a line I and a point P on it. How many lines can be drawn passing through the point P?
If lines $$l_1\, \perp\, l_2$$ and the the slope of $$l_1$$ is $$\dfrac{1}{2}$$, then the the slope of $$l_2$$ is .......... .
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