A bottle of water contains 450ml. How many litres of water are there in 8 of these bottles

Answers

Answer 1
Answer:

Answer:

3.6 litres

Step-by-step explanation:

1 bottle = 450ml

8 bottles = 450 × 8

               = 3600ml

1000ml = 1 litre

3600ml = 3.6 litres (3600÷1000)

Answer 2
Answer:

Answer:

3.6 litres

Step-by-step explanation:

1 bottle = 450ml

8 bottles = 450 × 8

              = 3600ml

1000ml = 1 litre

3600ml = 3.6 litres (3600÷1000)


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20 pointsA vat contains 18 gallons of liquid when a drain pipe opens and the liquid begins to leave the vat at a rate of 4 gallons per hour.

Use the Line Tool to graph the amount of liquid remaining in the vat at any hour, x.

Answers

Step-by-step explanation:

Let x be the number of hours.

We have been given that a vat contains 18 gallons of liquid when a drain pipe opens and the liquid begins to leave the vat at a rate of 4 gallons per hour.

To graph the amount of liquid first of all we will find the equation of line for our given situation.

Since we know that equation of a line in slope-intercept form is:  y=mx+b, where, m = slope and b = y-intercept or initial value.

As liquid is leaving the vat at a rate of 4 gallons per hour, this means that amount of liquid in vat in decreasing 4 gallons per hour. As slope is also known as rate of change, so slope of our given line will be -4. A negative slope means that with each increase in x our y will decrease by 4.

As initially there were 18 gallons of liquid in vat, so our y-intercept will be 18.  

Upon substituting our given values in slope-intercept form of equation we will get,

y=-4x+18

Let us find x-intercept by substituting y=0 in our equation.

0=-4x+18

4x=18

(4x)/(4)=(18)/(4)

x=4.5

Now we will draw a line connecting our y-intercept and x-intercept from (0,18) to (4.5,0).  

Please find the attachment for the graph of the given line.


Which equation shows an example of the associative property of addition?a.(–4 + i) + 4i = –4 + (i + 4i)
b.(–4 + i) + 4i = 4i + (–4i + i)
c.4i × (–4i + i) = (4i – 4i) + (4i × i)
d.(–4i + i) + 0 = (–4i + i)

Answers

The associative property states that we can regroup the terms of an expression and obtain the same result.

We have then:

a + (b + c) = (a + b) + c

The expression that complies with this property is given by:

(-4 + i) + 4i = -4 + (i + 4i)

Answer:

An equation that shows an example of the associative property of addition is:

a. (- 4 + i) + 4i = -4 + (i + 4i)

The correct option is \boxed{\bf option (a)} i.e., \boxed{\left({-4+i}\right)+4i=-4+\left({i+4i}\right)}.

Further explanation:

Concept used:

The associative property of the addition states that the addition of numbers cannot affect by the grouping of the number.

\boxed{A+\left({B+C}\right)=\left({A+B}\right)+C}

Here, in the above equation the value of A+\left({B+C}\right) is always equal to the value of \left({A+B}\right)+C whether the grouping of number is changes or not.

Calculation:

Now check the option to get the answer.

First check option (a)

\left({-4+i}\right)+4i=-4+\left({i+4i}\right)

In the above equation the grouping of the number is changed.

Now check the values of left hand side and right hand side.

\begin{aligned}\left({-4+i}\right)+4i&=-4+\left({i+4i}\right)\n-4+5i&=-4+5i\end{gathered}

The value of LHS is same as RHS.

Therefore, option (a) is correct.

Now check option (b)

(-4+i)+4i=4i+(-4i+i)

The term i should be associated with 4i but it is associated with -4i.

Therefore the option (b) is incorrect.

Now check option (c)

4i* (-4i+i)=(4i-4i)+(4i* i)

The above expression does not follow any property.

Therefore the option (c) is incorrect.

Now check option (d)

(-4i+i)+0=-4i+i

The above expression follows additive property not associative property.

Therefore the option (d) is incorrect.

Thus, the correct option is \boxed{\bf option (a)} i.e., \boxed{\left({-4+i}\right)+4i=-4+\left({i+4i}\right)}.

Learn more:

1. A problem on simplification: brainly.com/question/573729

2. A problem on domain and range: brainly.com/question/3412497

Answer details:

Grade: Junior school

Subject: Mathematics

Chapter: Simplification

Keywords: Associative property, equation, property, addition, associative property of Addition, additive property, grouping terms, left hand side, right hand side, LHS, RHS.

What is the function doing in the interval -37 poin
Decreasing
Increasing

Answers

Answer:

increasing

Step-by-step explanation:

Show by division method Square root of 400 is 20

Answers

Answer:

Step-by-step explanation:

Answer: The method square root of 400 is 20 is equal to 20

what is the range of the function g(x) = |x – 12| – 2? {y | y > –2} {y | y > –2} {y | y > 12} {y | y > 12}

Answers

Range = {y | y ≥ –2}

Answer:

The range of function is R= \left \{ y|y\geq -2 \right \}                                                            

Step-by-step explanation:

Given : Function g(x) = |x -12| -2

To find : What is the range of the function?

Solution :

The range is defined as the set of y values for which function is defined.

We have given function  g(x) = |x -12| -2 in the vertex form.

The general vertex form isy=a|x-h|+k where (h,k) are the vertex of the equation.

On comparing the vertex of the given function is (h,k)=(12,-2)

i.e. The y-values taken is less than -2.

So, the range would be the all y values greater than or equal to -2.

Therefore, The range of function is R= \left \{ y|y\geq -2 \right \}

Refer the attached figure below of the function.

Which of the following is the solution to (x-13)<18

Answers

Answer:

The solution to the equation (x-13)<18 is that x can be equal to the numbers 0-17 (NOT including negative numbers)