Determine relatives mins and max and inflections points
1. Determine second derivative of f(x) = (x^3-4)^5 . Write the answer if factored form .
2. f(x)3x^4 +8x^3 +6x^2 sign chart to determine critical #s find relatives mins/max and inflections points. Draw graph.
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In 1980 US population was about 226.5 million. In 1990 pop grown to about 246.7 million. Suppose the exponential growth model, n(t)=n(sub0)e^rt, determine the projected population in 2000?
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The surveyor stands 420meters from one endpoint of tunnel and 400meters from other endpoint with the angle of 79.7 degrees between 2 lines of sight. Determine length of tunnel.
f(x)3x^4 +8x^3 +6x^2 sign chart to determine critical #s find relatives mins/max and inflections points. Draw graph.
Determine the equation of line with the slope of 3 which contains points (5,-1/3) write the answer in slope - intercept form and standard form.
Line having the points (6,4) and (a,-2) has the slope of 4/5 determine the value of a? Compute equation of the line which contains points (3,-8) (5,-3) write answer in slope intercept form and standard form?
Write the equation which represents projeted cost C(t) of the new car after t years, provided that it costs $17,000 today.
Write the function Q(t) to model the city with the population of 165,000 people in 1990 with the population that is decreasing at the annual rate of 4.5%
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