Answer:
Diamond cannot conduct electricity but graphite can why
Answer: 1³ = 1
2³ = 8
1:8
Step-by-step explanation: [Volume is cubic] Cube = value³
So the cubic ratio of 1:2 is 1:8
Answer:
Make sure you are using a perfect circle. This method won't work with ellipses, ovals or anything but a real circle. A circle is defined as all the points on a plane that are an equal distance from a single center point. The lids of jars are good household objects to use for this exercise.You should be able to calculate pi roughly because in order to get exact results of pi, you will need to ...
Measure the circumference of a circle as accurately as you can. The circumference is the length that goes around the entire edge of the circle. Since the circumference is round, it can be difficult to measure (that's why pi is so important). Lay a string over the circle as closely as you can. Mark the string off where it circles back around, and then measure the string length with a ruler.
Measure the diameter of the circle. The diameter runs from one side of the circle to the other through the circle's center point.
Use the formula. The circumference of a circle is found with the formula C= π*d = 2*π*r. Thus pi equals a circle's circumference divided by its diameter. Plug your numbers into a calculator: the result should be roughly 3.14.[3] X Research source
Repeat this process with several different circles, and then average the results.
Step-by-step explanation:
Answer:
3
Step-by-step explanation:
Given
In a basket, there are white and red balls..
It can be explained
let in first two balls you take is of different color i.e 1 white and 1 red ball
Third ball , whether you take white or red ball you will have
two balls of same color.
if your third ball is red ball
then you will have 2 red balls and 1 white ball.
if your third ball is white,
then you will have 2 white balls and 1 red balls.
Thus, 3 is the smallest number of balls you should take out .
To put it simply, if you have n balls of different colors then you need to take minimum n+1 number of balls to have at least two balls of same colors.
