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3 years ago

How many 3/4 are in 6?

Mathematics

2 answers:

ira [324]3 years ago

8 0

Answer:

Step-by-step explanation:

Let there are x, '3/4' in the number 6,

$\implies \frac{3}{4}+\frac{3}{4}+\frac{3}{4}.....\text{up to x times}=6$

$\implies \frac{3}{4}\times x=6$

$\implies \frac{3x}{4}=6$

$\implies 3x=6\times 4$ ( By cross multiplication )

$\implies 3x = 24$

$\implies x=8$ ( Dividing both sides by 8 )

Thus, there are 8, '3/4' in the number 6.

beks73 [17]3 years ago

3 0

Answer: There are 8 3/4 in 6

You can use a rule of three:
If in 3/4 there is 1 (3/4), How many 3/4 are in 6?:

3/4 → 1
6 → x

x=(6)(1)/(3/4)→
x=6/(3/4)→
x=(6/1)/(3/4)→
x=(6/1)(4/3)→
x=(6)(4)/[(1)(3)]→
x=24/3→
x=8

Answer: There are 8 3/4 in 6

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Give an example of either Inductive or Deductive reasoning. Try to use a "real world" example of something you might have encoun

kipiarov [429]

Answer:

See answer below

Step-by-step explanation:

In inductive reasoning we arrive to a general conclusion based on particular observations.

For example:

"My friends Peter and Mary study at XYZ University. Peter and Mary are brilliant.

Yesterday I met Joe in a party. Joe also studies at XYZ University and he happens to be brilliant, too.

I conclude that all the students of XYZ University are brilliant"

Notice that this kind of reasoning might lead to a false conclusion.

In deductive reasoning, we arrive to a particular conclusion based on general observations. So, deductive reasoning is the opposite of inductive reasoning.

An example of deductive reasoning could be the following:

"To be accepted in the XYZ University you must pass a test with a score greater than 70%.

My friend Peter studies at XYZ University, so he passed the test with a score greater than 70%"

In deductive reasoning you may arrive to a false conclusion if your general assumption is false.

8 0

4 years ago

Help please!!! which graph represents the function f(x)=4/x?

Vedmedyk [2.9K]

Answer:

Not the graph you attached to your question

Step-by-step explanation:

For sure not the graph you attached to your question, since although the general features at infinity (when x grows in absolute value) and the vertical asymptote at x=0 are not that different from the only graph you show, there are some important details that tell you this is not the correct graph:

For example, the graph of the function f(x) = 4/x for sure should show a value of "1" (one) when x is 4 :

$f(4) = \frac{4}{4} = 1$

It should also give a value of "-1" (negative one) when x is -4.

$f(-4) = \frac{4}{-4} = -1$

This is NOT true in the graph you attached to this question.

Please see the appropriate graph you should be looking for in the image I am attaching to this answer. And notice the value you should be able to extract from the graph when x equals 4 for example.