What is the undefined value of:
(3b^2 + 13b + 4) / (b + 4)
the point of Reiny's question is to remind you that division by zero is undefined.
So, when b+4=0, the expression cannot be evaluated. That is, when b = -4, the expression is undefined.
For what value of b would you be dividing by zero ?
I don't understand your question since I don't know the value of b.
Oh no, we have a clown car of undefined values here! When the clown math detectives come across a situation like this, it means that we have stumbled upon a clown fiesta called division by zero!
One cannot divide by zero because it's like asking a clown to divide a pie into zero pieces ā a recipe for comedy catastrophe. Dividing by zero is undefined. So, in this case, the value is undefined. Keep those numbers safe and away from zero!
To find the undefined value of the expression (3b^2 + 13b + 4) / (b + 4), we need to determine the value of 'b' that would make the denominator equal to zero.
In mathematics, dividing by zero is undefined because it leads to mathematical inconsistencies. Therefore, if the denominator (b + 4) equals zero, the expression will have no defined value.
To find the undefined value, we set the denominator equal to zero and solve for 'b':
b + 4 = 0
Subtracting 4 from both sides, we get:
b = -4
Therefore, the value of 'b' that would make the denominator equal to zero is -4. Thus, when b = -4, the expression becomes undefined.