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Function transformation rules

question: \begin{aligned} y & \geq 444x+222 \ y & \geq \dfrac{222}{333}x+222 \end{aligned} In which of the following does the shaded region represent the solution set in the [xy]-plane to the system of inequalities?\newlineA) \newlineB) \newlineC) \newlineD)
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How does h(t)=−2t−1h(t)=-2t-1h(t)=−2t−1 change over the interval from t=−5t=-5t=−5 to t=−2t=-2t=−2 ?\newlineh(t)h(t)h(t) decreases by a factor of 666 \newlineh(t)h(t)h(t) decreases by 666 \newlineh(t)h(t)h(t) decreases by 888 \newlineh(t)h(t)h(t) decreases by 444
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What does the transformation f(x)↦f(x)−6 f(x) \mapsto f(x) - 6 f(x)↦f(x)−6 do to the graph of f(x) f(x) f(x)?\newlineChoices:\newline(A) translates it 6 units down\text{translates it } 6 \text{ units down}translates it 6 units down\newline(B) translates it 6 units right\text{translates it } 6 \text{ units right}translates it 6 units right\newline(C) translates it 6 units left\text{translates it } 6 \text{ units left}translates it 6 units left\newline(D) translates it 6 units up\text{translates it } 6 \text{ units up}translates it 6 units up
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