Question

Solve the inequality.
26 + 6b >2(3b + 4)

Answer 1

Where's the inequality? ^_^

Answer 2

lol

Answer 3

26+6b>=6b+8
26>=8
here is something that the others failed to mention:
Since 26 is always greater than 8, this would mean that there are an infinite number of solutions!!!!

Answer 4

Yea. Gur.:) That's like using the Distributive Property, to remove the parentheses

Answer 5

There fixed the question haha

Answer 6

There we go :P

alright so we have

\[\large 26 + 6b > 2(3b + 4)\]
we distribute the 2 through the parenthesis
\[\large 26 + 6b > 6b + 8\]
which simplifies to
\[\large 26 > 8\]

Since this is a true statement...this inequality has an infinite number of solutions

Answer 7

So if i were to graph it would i answer it with No solution?

Answer 8

Nvm lol i got thanks :)

Answer 9

anytime :)