I believe that's usually treated as an axiom, meaning you don't prove it.
negative e
It's the "less than" sign [ < ] above the "equals" sign [ = ].≤When you see it, you read it " ... less than or equal to ... ". That's the same as " ... no more than ... "
x >_ b means x is bigger than b or equal to b. x <_ b means x is smaller than b or equal to b. sorry for this stupid characters ;)
The algebraic expression for "7 less than b" is b - 7. This means you are subtracting 7 from the variable b. In mathematical terms, subtraction is represented by the minus sign (-), so when you see "less than" in a mathematical context, it indicates subtraction.
A= {x/x is a counting number less than 6} A={1,2,3,4,5} B={x/x is counting number than 5 but less than or equal to 10} B={6,7,8,9,10} -Mina Bacalla-
Correct.
A plus b plus c equals d. A is the largest answer b is the smallest answer and d is less than 6?''
You cannot prove it because it is not necessarily true. A = 16 < B = 25 But one square root of A = +4 is not less than one square root of B = -5.
If the digits "3" in the question are intended to be superscripts, the answer is no. The sum of the cubes will be less than the sum of the base numbers if all the base numbers are less than 1 and sometimes will be less in other circumstances.
You already said the answer that b is less than c
If you mean: b squared+b+25 then the given quadratic expression can't be factored because its discriminant is less than zero.
Two integers A and B are graphed on a number line. If A is less than B is A always less than B?
17 = 23 + 32
if a is less than and not equal to b, it is written a < bIf a is less than or equal to b, it is written a ≤ b
"Less than" is an asymmetric relationship since if a less than b then b is not less than a. That is, (a < b) => ¬ (b < a).
Because there is no way to define the divisors, the equations cannot be evaluated.
You can use arrows to show that one number is less than another: if a is less than b, you can symbolize that as a<b. If a is greater than b, you can write it as a>b.