What are the minimum and maximum values?
Let’s learn what are the minimum and maximum values. The most accurate or helpful solution is served by ChaCha.
There are ten answers to this question.
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Answer:
Normally, we look at the "local minimum" and local maximum. Local just means close by, and...
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Other solutions
A. Minimum is 0, maximum is 9 B. Minimum is 0, maximum is 3 C. Minimum is 3, maximum is 9 D. There are no minimum or maximum x-values Thanks.
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For what values of c does the curve have maximum and minimum points for the given function f(x) = 6x^3 + cx^2 +6x Answer choices = +/- 6 sqrt(3) = +/- sqrt(103) = +/- 7 sqrt ...show more
Answer:
df/dx = 18x^2+2cx+6. Local maxima/minima occur where 18x^2+2cx+6 = 0 3x^2+2bx+1 = 0 where b=c/6. This...
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Determine the maximum value of m^2 + n^2 where m,n are elements of {1,2,3,...,2007} and (n^2 - mn -m^2)^2 = 1.
Answer:
Your problem is one of the most interesting I've encountered in Yahoo Answers! I can suggest You 2 very...
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What is the absolute maximum and minimum values of f(x)= x^4-98x^2+4 in the closed interval [-6,15]? My answer for the maximum is f(15)=28579 which is right but my answer for the minimum, being f(-6)= -2228, is wrong. The only critical number I could...
Answer:
Relative or local extremes occur where f’(x) = 0 f'(x) = 4x³ - 196x = 0 so 4x(x² - ...
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Answer:
We want to optimize f(x, y) = e^(xy), subject to g(x, y) = x^5 + y^5 = 64. By Lagrange Multipliers,...
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Answer:
By setting dI/d(wt) = 0, I got Imax = 3 amp @ wt = 1.23 rad Imin = -3 amp @ wt = 4.37 rad
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Use Lagrange multipliers to find the maximum and minimum values of the function subject to the given constraint. f(x, y) = 6x + 10y; x^2 + y^2 = 34 Maximum = ________ Minimum = ________
Answer:
Rewrite your constraint as x^2 + y^2 - 34 = 0. Then, f(x,y,L) = 6x + 10y + L(x^2 + y^2 - 34). Then f...
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Use a graph or level curves or both to find the local maximum and minimum values and saddle points of the function. Then use calculus to find these values precisely. (Enter your ...show more
Answer:
Obviously f(0,0) = 0, and in fact f is zero all the way along each of the two coordinate axes. You can...
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Find the absolute maximum and absolute minimum values of the function f(x)=x^4−4x^2+8 on each of the indicated intervals: (A) Interval = [−3,−1]. Absolute maximum = 53 Absolute ...show more
Answer:
Well, let's make a brief study of f, considered on R : f(x)=x^4−4x^2+8 ------------------->...
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