How many milliliters are equal to 3 L

Answers

Answer 1
Answer: "Milli" means "thousand," so 1 liter (L) is a thousand milliliters!  Therefore, 2 liters equals 2 thousand milliliters (multliply both liters and milliliters by 2), and 3 liters equals 3 thousand milliliters!

Answer: 3,000 milliliters
Answer 2
Answer: 3000 milli liters is equal to 3L

Related Questions

A brand of crackers is sold in a box shaped like a rectangular prism. The box has a length of 12 cm, a width of 9 cm and a height of 23 cm. What is the volume of the box of crackers?A. 1182 cm cubed B. 4761 cm cubed C. 2484 cm cubed D. 972 cm cubed
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Express 0.000000298 in scientific notation

my mother is 12 years more than twice my age. after 8 years, my mother's age will be 20 years less than three times my age. find my and my mothers age.

Answers

(12+2y)+8=3y-20 
  hope it this helps.:)

Can you draw an isosceles triangle with one 80 degree angle?

Answers

Sure. Then the other two angles are 50 degrees each.
An isosceles triangle has 2 sides that are the same length. The opposite angles of equivalent sides will also be equivalent. So, if you have a triangle with an 80 angle the other 2 angles will be 50 degrees each (to total 180 degrees). Since these angles are equivalent, the opposite sides are equivalent and you satisfy the requirement for an isosceles triangle.

Yay!

it takes 32 minutes for three people to paint for walls. How many minutes does it take for people to paint seven walls?

Answers

it takes 10.7 minutes
That will be 56 minutes

In how many ways can 10001 be written as the sum of two primes?a.0
b.1
c.2
d.3
e.4

Answers

a. 0
If the sum of two numbers is odd, one number must be even and the other number must be off, because all primes except 2 are off, 2 must be one of the summands, because 10,001 = 2+9999, and 9 x 1111 is not prime, so there are no solutions.

Final answer:

10001, being an odd number, cannot be expressed as the sum of two prime numbers following the Goldbach's conjecture in mathematics. Hence, the answer is 0 ways.

Explanation:

The question asks in how many ways can 10001 be written as the sum of two primes. This question relates to the concept of Goldbach's conjecture in mathematics, which states that any even integer greater than 2 can be written as the sum of two primes. Since 10001 is an odd number and greater than 2, the conjecture doesn't apply, hence there isn't any way to represent 10001 as the sum of two prime numbers. So, the answer is option a. 0.

Learn more about Goldbach's Conjecture here:

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The population of mice on an island is given byP= 40 1.2
where P is the population t years after 1st January 2010.
The graph below shows the growth of the population.
a) Write down the coordinates of
the point a.
b)
How many mice were on the
island on January 1st 2010?
C)
To the nearest whole number,
how many mice were on the
island on 1st January 2014?

Answers

a)  The coordinates of point a are (t, 0).

b)  There were 40 mice on the island on January 1st, 2010.

c) Rounding to the nearest wholenumber, there were approximately 92 mice on the island on January 1st, 2014.

a) To find the coordinates of point a on the graph, we need to look at the intersection of the curve with the x-axis (time axis). Since point a is on the x-axis, its y-coordinate (population) is 0. Note that the x-coordinate (t) represents the time in years.

b) To find the population of mice on January 1st, 2010 (t = 0 years), we can substitute t = 0 into the population equation:

P = 40 * 1.2^t\nP = 40 * 1.2^0\nP = 40 * 1\nP = 40

So, there were 40 mice on the island on January1st, 2010.

c) To find the population on January 1st, 2014 (t = 4 years), we can again substitute t = 4 into the population equation:

P = 40 * 1.2^t\nP = 40 * 1.2^4\nP = 40 * 1.2 * 1.2 * 1.2 * 1.2\nP \approx 92.16

Rounding to the nearest whole number, there were approximately 92 mice on the island on January 1st, 2014.

To know more about coordinates:

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Answer:

Step-by-step explanation:

A=(0,40)

B=40

C=83

Hope it help mate✌

Which would be a correct first step to solve the following system of linear equations using the elimination method? 2x+3y=6-x+3y=15

A) Add the two equations together
B) Multiply the second equation by 2
C) Write the first equation in the form y=Mx+b
D) Multiply the second equation by -3

Answers

B) Multiply the second equation by 2

Step-by-step explanation:

2X alla seconda meno 3