If a certain positive two-digit number has tens' digit $w$ and units' digit $x$ , what is the value of $w + x$ ?

(1) $20w + 4x = 44$
(2) The product of $w$ and $x$ is $2$ .

Correct answer marked below

Statement (1) ALONE is sufficient

Statement (2) ALONE is sufficient

Correct

BOTH statements TOGETHER are sufficient

EACH statement ALONE is sufficient

Statements (1) and (2) TOGETHER are NOT sufficient

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What this question tests

Your ability to manipulate linear and quadratic expressions, substitute unknowns, and solve equations under time pressure.

Losing a sign when moving terms across the equals sign, or dividing both sides by a variable that could equal zero.

If a certain positive two-digit number has tens' digit www and units' digit xxx, what is the value of w+xw + xw+x ?(1) 20w+4x=4420w + 4x = 4420w+4x=44(2) The product of www and xxx is 222.