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Solve Using the Addition Principle $7 n-3>6 n+3$ A) $\{\mathrm{n} \mid \mathrm{n} \geq 0\}$

Question 224

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Solve using the addition principle. Graph and write set-builder notation for the answer.
- $7 n-3>6 n+3$ $Solve using the addition principle. Graph and write set-builder notation for the answer. - 7 n-3>6 n+3 A) \{\mathrm{n} \mid \mathrm{n} \geq 0\} B) \{\mathrm{n} \mid \mathrm{n}>6\} C) \{\mathrm{n} \mid \mathrm{n} \leq 0\} D) \{ n \mid n <6\}$

A) $\{\mathrm{n} \mid \mathrm{n} \geq 0\}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. - 7 n-3>6 n+3 A) \{\mathrm{n} \mid \mathrm{n} \geq 0\} B) \{\mathrm{n} \mid \mathrm{n}>6\} C) \{\mathrm{n} \mid \mathrm{n} \leq 0\} D) \{ n \mid n <6\}$
B) $\{\mathrm{n} \mid \mathrm{n}>6\}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. - 7 n-3>6 n+3 A) \{\mathrm{n} \mid \mathrm{n} \geq 0\} B) \{\mathrm{n} \mid \mathrm{n}>6\} C) \{\mathrm{n} \mid \mathrm{n} \leq 0\} D) \{ n \mid n <6\}$
C) $\{\mathrm{n} \mid \mathrm{n} \leq 0\}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. - 7 n-3>6 n+3 A) \{\mathrm{n} \mid \mathrm{n} \geq 0\} B) \{\mathrm{n} \mid \mathrm{n}>6\} C) \{\mathrm{n} \mid \mathrm{n} \leq 0\} D) \{ n \mid n <6\}$
D) $\{$ n $\mid$ n $<6\}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. - 7 n-3>6 n+3 A) \{\mathrm{n} \mid \mathrm{n} \geq 0\} B) \{\mathrm{n} \mid \mathrm{n}>6\} C) \{\mathrm{n} \mid \mathrm{n} \leq 0\} D) \{ n \mid n <6\}$

Solve Using the Addition Principle 7n−3>6n+37 n-3>6 n+37n−3>6n+3 A) {n∣n≥0}\{\mathrm{n} \mid \mathrm{n} \geq 0\}{n∣n≥0}

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Solve Using the Addition Principle $7 n-3>6 n+3$ A) $\{\mathrm{n} \mid \mathrm{n} \geq 0\}$

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