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The weight of a laboraton/ mouse between 3 and 11 weeks of age can be modeled as w(t) = 11.4 + 7.37 Int grams where
The weight of a laboraton/ mouse between 3 and 11 weeks of age can be modeled as w(t) = 11.4 + 7.37 Int grams where tie age of the mouse is t + 2 weeks. (a) What is the weight of a 5-week-old mouse? (Round your answer to three decimal places.) 2.457 X grams -iow rapidly is its weight changing? (Round your answer to three decimal places.) grams per week (b) What is the average rate of change in the weight of the mouse between ages 6 and 10 weeks? (Round your answer to three decimal places.) grams per week (c) Does the rate at which the mouse is growing increase or decrease as the mouse gets older? Explain. O The rate at which the mouse is growing increases as the mouse gets older. The rate of change In the mouse's weight is given by the formula w'(t) = 7'37 + 11.4. As tincreases, w'(t) will increase. 0 The rate at which the mouse is growing increases as the mouse gets older. The rate of change in the mouse's weight is given by the formula w'(t) = %. As t increases, w'(t) will increase. 0 The rate at which the mouse is growing decreases as the mouse gets older. The rate of change in the mouse's weight is given by the formula w'(t) : 7'37 + 11.4. As t increases, w '(t) will decrease. 7.37 O The rate at which the mouse is growing decreases as the mouse gets older. The rate of change in the mouse's weight is given by the formula w'(t) : . As 1' increases, w'(t) will decrease
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