0
Add your answer:
Earn +20 pts
What integer would represent ten degrees below 0?
-10
How many different values can 128 bits represent?
A 128-bit register can store 2 128th (over 3.40 × 10 38th) different values. The range of integer values that can be stored in 128 bits depends on the integer representation used.
Which integer represents 10 am the same day?
Which integer represents 10 a.m. the same day
What guidelines for using numbers in formal writing is incorrect?
In formal writing, it is incorrect to use actual digits to represent numbers 1-10. In stead, these numbers should be spelled out according to formal guidelines.
Is -10 rational or integer?
Both
What the fraction of 10?
10 is an integer, and there is no sensible way to represent it as a fraction.
What integer would represent ten degrees below 0?
-10
What fraction is equal to 10?
10 is an integer and so there is not really a sensible way of writing it as a fraction or mixed number.
Who do you write 10 as fraction?
10 is an integer, not a fraction. There is not really a sensible way of writing it as a fraction. However, if you must, you can use 10/1 as an equivalent fraction.
What is the largest decimal number that a two byte integer can represent?
There are 8 bits in a byte, so a two byte integer would be 16 bits. The largest 16 bit integer possible would be 11111111111111112, which is 65535 in base 10.
What is 170 as a mixed number?
170 is an integer and so there is no sensible way to represent it as a mixed number.
When 11 times a certain integer is subtracted from twice the square of the integer the result is 21find the integer?
-10
What is the equivalent fraction to 47?
47 is an integer and so there is no sensible way of writing it as a fraction or mixed number.
What is the integers of 4 and -10?
14
Is -10 an integer and rational?
Yes -10 is an integer and a rational number
What cannot yield an integer when divided by 10?
Any integer that is a multiple of 10 (those are the ones that end with 0) will yield an integer if you divide it by 10. Anything else will not.
Why you can't have a number in the 20 times tables and not in the 10 times tables?
The short answer is because 20 is itself in the 10 times table. The long answer, which constitutes a mathematically sound proof is as follows: Suppose x is a number in the 20 times table. That is to say that x is some integer times 20. Suppose that integer is y. Then what we have is x = 20*y But 20 = 10*2 so, writing 10*2 for 20 gives you x = (10*2)*y Then by the associate property of multiplication, x = 10*(2*y) Now, if y is an integer then 2*y is an integer. Call that integer z So we have x = 10*z ie x is a multiple of 10.
