answersLogoWhite

0


Best Answer

Area

User Avatar

Wiki User

11y ago
This answer is:
User Avatar

Add your answer:

Earn +20 pts
Q: What is the number of nonoverlapping unit squares of a given size that will exactly cover the intrior of a plane?
Write your answer...
Submit
Still have questions?
magnify glass
imp
Related questions

What is the maximum number of nonoverlapping squares with sides of length 3 that will fit inside of a square with sides of length 6?

Four.


What number has exactly 3 factors?

Prime squares


Identify a number on the table that has exactly 3 factors?

Prime squares


When you subtract one square number form another the answer is 9?

I'm not sure exactly what your question is, but the squares of 4 and 5 do have this property (and are the only perfect squares that do).


How many Minimum number of straight lines needed to make exactly 100 squares?

121


What is special about number that are less than 50 and exactly 3 factors?

Nothing special. They are squares of prime numbers.


What number below 40 has exactly three factors?

Numbers with three factors are squares of primes: 4, 9, 25


What is the frequency of a video frequency oscillator?

is a tabular summary of data showing the frequency (or number) of items in each of several nonoverlapping classes.


What number between 40 and 60 has exactly three factors?

All prime squares have exactly three factors.49 has exactly three factors: 1, 7, and 49.


How will you calculate squares in grid?

Count the number of squares across the top of the grid, the count the number of squares down the side of the grid. Then multiply these two numbers If you have a grid of 100 squares by 60 squares then the number of squares in the grid is 100x60 = 6000


How do you work out shaded squares?

Count all the squares then count the shaded squares put the shaded number at the top and the number of all squares at the bottom so it might look like this ⅜ 8 is the total and 3 is the number of shaded squares


How are perfect squares and irrational squares same?

No. Perfect squares as the squares of the integers, whereas irrational squares as the squares of irrational numbers, but some irrational numbers squared are whole numbers, eg √2 (an irrational number) squared is a whole number.