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Is there a negative answer on logarithm?
Logarithms of numbers less than one are negative. For example, the logarithm of 1/2 will be negative.
What 3 numbers are less than 2?
1,0, and -1 or negative one
How do you tell if a fraction is greater than 1 but less than 2?
subtract 1 from it once (use whatever denominator it has over it self as one to make things easier). if the number is negative, it's less than 1. subtract 1 again if it was positive. if it's negative this time, the original number was less than 2. if positive, it was more than 2
Is negative 56 less than 2?
Yes. A negative number is less than a positive.
What number is less than -2 but greater than -3 and not a decimal?
1
Is negative 1 greater than or less than negative 1 over 2?
-1 is less than -1/2.
What integer is more than negative 2 and less than positive 1?
negative 2, and zero
Is there a negative answer on logarithm?
Logarithms of numbers less than one are negative. For example, the logarithm of 1/2 will be negative.
Is a negative 2 equal to or less than 2?
-2 is less than 2
What 3 numbers are less than 2?
1,0, and -1 or negative one
Is there a fraction less than 0?
yes, negative fractions such as -1/2, -1/3 ...
How do you tell if a fraction is greater than 1 but less than 2?
subtract 1 from it once (use whatever denominator it has over it self as one to make things easier). if the number is negative, it's less than 1. subtract 1 again if it was positive. if it's negative this time, the original number was less than 2. if positive, it was more than 2
Is negative 56 less than 2?
Yes. A negative number is less than a positive.
Is negative 36 greater than 2?
No, negative 36 is less than 2.
Is o less than a negative 3?
No. -3 (negative three) is less than 0 (zero).On a number graph, it would look like (going larger to smaller):...5 4 3 2 1 0 -1 -2 -3 -4...All negative numbers are less than zero. Always.
What number is less than -2 but greater than -3 and not a decimal?
1
What is a negative intgers?
An integer less than zero, such as -1, -2, -3, etc.
