Solve using the addition and multiplication principles. -$4-\frac{7}{2} x+3\frac{x}{2}+1$ A) $\{x \mid x0\}$ C) $\{x \mid x2\}$ D) $\left\{x \mid x

Question

Solve using the addition and multiplication principles. -$4-\frac{7}{2} x+3>\frac{x}{2}+1$ A) $\{x \mid x<2\}$ B) $\{x \mid x>0\}$ C) $\{x \mid x>2\}$ D) $\left\{x \mid x<\frac{3}{2}\right\}$

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The Answer of Solve using the addition and multiplication principles. -$4-\frac{7}{2} x+3>\frac{x}{2}+1$ A) $\{x \mid x<2\}$ B) $\{x \mid x>0\}$ C) $\{x \mid x>2\}$ D) $\left\{x \mid x<\frac{3}{2}\right\}$

Solve Using the Addition and Multiplication Principles 4−72x+3>x2+14-\frac{7}{2} x+3>\frac{x}{2}+14−27​x+3>2x​+1 A) {x∣x<2}\{x \mid x<2\}{x∣x<2}

Solve Using the Addition and Multiplication Principles $4-\frac{7}{2} x+3>\frac{x}{2}+1$ A) $\{x \mid x<2\}$