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
What is the difference between ratios and rates?
Solution
Both rates and ratios are a comparison of two numbers.
A rate is simply a specific type of ratio.
The difference is that a rate is a comparison of two numbers with different units, whereas a ratio compares two numbers with the same unit.
For example, in a room full of students, there are $$10$$ boys and $$5$$ girls. This means the ratio of boys to girls is $$10:5$$.
If we simplify the ratio, we see that the ratio of boys to girls is $$2:1$$, since $$10\div5=2$$ and $$5\div5=1$$. Thus, there are 2 boys in the room for every $$1$$ girl.
Let's say we'd like to buy a soda for each student in the classroom. The local pizza place offers a group discount on soda purchases: $$ $$10$$ for $$20$$ sodas.
Since we only need $$15$$ sodas, we're wondering how much each soda costs at the discounted rate. To find out, we'll set up two rates, because we have $$2$$ different units, dollars and number of sodas:
If $$\frac{20sodas}{10doller}$$ then $$\frac{1soda}{x}$$
we cross multiply $$x$$
$$20x=10dollers$$
$$x=10\div20$$
$$x=\frac{1}{2}$$
Since our unit is $$, we'll convert $$\frac{1}{2}$$ to dollars. One half of a dollar is $$ $$0.50$$.
SIMILAR QUESTIONS
Let $$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$$
Write down all the subsets of the set {1, 2, 3}
Let the universal set U, be a set all students of your school, A is set of boys. B is the set of girls C is the set of students participating in sports. Describe the following set in words and represent them by the Venn diagram. $$B \cap C$$
If $$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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