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?
According to the function from part (a) find human population in year 2020? In what year did point of diminishing returns happen?
Determine radian measure of the central angle theta in the circle of radius 4 cm if arc intercepts has length of 8 cm. Draw graph of function over the 2 period interval.
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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