(t+2)(2t+1)=x

Solution for (t+2)(2t+1)=x equation:

Simplifying
(t + 2)(2t + 1) = x

Reorder the terms:
(2 + t)(2t + 1) = x

Reorder the terms:
(2 + t)(1 + 2t) = x

Multiply (2 + t) * (1 + 2t)
(2(1 + 2t) + t(1 + 2t)) = x
((1 * 2 + 2t * 2) + t(1 + 2t)) = x
((2 + 4t) + t(1 + 2t)) = x
(2 + 4t + (1 * t + 2t * t)) = x
(2 + 4t + (1t + 2t2)) = x

Combine like terms: 4t + 1t = 5t
(2 + 5t + 2t2) = x

Solving
2 + 5t + 2t2 = x

Solving for variable 't'.

Combine like terms: x + -1x = 0
2 + 5t + 2t2 + -1x = 0

The solution to this equation could not be determined.