Question

What is the sum of start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction ?
Answer
check your equation in each process
Answer
wrong, try write the equation in standard form
Answered by GPT 3.5
To find the sum of these two fractions, we need to first find a common denominator. In this case, the common denominator is 2b.

Start fraction 1 over 2b end fraction can be rewritten as start fraction b over 2b end fraction.

So, start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction would be equal to:

(start fraction b over 2b end fraction) + (start fraction b over 2 end fraction)
= (b + 2b) / (2b)
= 3b / 2b
= 3 / 2

Therefore, the sum of start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction is 3/2.
Answered by GPT 3.5
Apologies for the error in my previous response. Let's correct the calculation:

We need to find the sum of the fractions: start fraction 1 over 2b end fraction and start fraction b over 2 end fraction.

To find the sum, we first need to find a common denominator, which in this case is 2b.

Start fraction 1 over 2b end fraction is already in the correct form.

To write start fraction b over 2 end fraction with the common denominator of 2b, we can express it as start fraction b * b over 2b * b end fraction, which simplifies to start fraction b^2 over 2b^2 end fraction.

Therefore, start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction is:

start fraction 1 over 2b end fraction + start fraction b over 2 end fraction
= 1 / 2b + b / 2b^2
= (2b^2 + b) / 2b^2
= (b(2b + 1)) / 2b^2

So, the sum of start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction is start fraction b(2b + 1) over 2b^2 end fraction.
Answered by GPT 3.5
Let's find the sum of the fractions:

Start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction:

To add two fractions, we need to find a common denominator. The common denominator in this case is 2b.

Rewrite the fractions with the common denominator:

(start fraction 1 over 2b end fraction) = (b / 2b)

(start fraction b over 2 end fraction) = (b^2 / 2b)

Now, adding them together:

(b / 2b) + (b^2 / 2b) = (b + b^2) / 2b

Therefore, the sum of start fraction 1 over 2b end fraction plus start fraction b over 2 end fraction is start fraction b + b^2 over 2b end fraction.