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Solve Using the Addition Principle $- 7 < - 15$ A) $\{ \mathrm { f } \mid \mathrm { f } \leq - 8 \}$

Question 99

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Solve using the addition principle. Graph and write set-builder notation for the answer.
-f $- 7 < - 15$
$Solve using the addition principle. Graph and write set-builder notation for the answer. -f - 7 < - 15 A) \{ \mathrm { f } \mid \mathrm { f } \leq - 8 \} B) \{ f \mid f > - 8 \} C) \{ \mathrm { f } \mid \mathrm { f } < - 8 \} D) \{ f \mid f \geq - 8 \}$

A) $\{ \mathrm { f } \mid \mathrm { f } \leq - 8 \}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. -f - 7 < - 15 A) \{ \mathrm { f } \mid \mathrm { f } \leq - 8 \} B) \{ f \mid f > - 8 \} C) \{ \mathrm { f } \mid \mathrm { f } < - 8 \} D) \{ f \mid f \geq - 8 \}$
B) $\{ f \mid f > - 8 \}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. -f - 7 < - 15 A) \{ \mathrm { f } \mid \mathrm { f } \leq - 8 \} B) \{ f \mid f > - 8 \} C) \{ \mathrm { f } \mid \mathrm { f } < - 8 \} D) \{ f \mid f \geq - 8 \}$
C) $\{ \mathrm { f } \mid \mathrm { f } < - 8 \}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. -f - 7 < - 15 A) \{ \mathrm { f } \mid \mathrm { f } \leq - 8 \} B) \{ f \mid f > - 8 \} C) \{ \mathrm { f } \mid \mathrm { f } < - 8 \} D) \{ f \mid f \geq - 8 \}$
D) $\{ f \mid f \geq - 8 \}$
$Solve using the addition principle. Graph and write set-builder notation for the answer. -f - 7 < - 15 A) \{ \mathrm { f } \mid \mathrm { f } \leq - 8 \} B) \{ f \mid f > - 8 \} C) \{ \mathrm { f } \mid \mathrm { f } < - 8 \} D) \{ f \mid f \geq - 8 \}$

Solve Using the Addition Principle −7<−15- 7 < - 15−7<−15 A) {f∣f≤−8}\{ \mathrm { f } \mid \mathrm { f } \leq - 8 \}{f∣f≤−8}

Multiple Choice

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Solve Using the Addition Principle $- 7 < - 15$ A) $\{ \mathrm { f } \mid \mathrm { f } \leq - 8 \}$

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