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The Product Is 192 and the Sum Is a Minimum

Find two positive numbers that satisfy the given requirements. The restricted domain eliminates the negatve value.


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What is the minimum value of their sum.

. The product is 192 and the sum of the first plus three times the second is a minimum. Answer sqrt192 sqrt192 View Answer. Applications of the Derivative.

The product is 192 and the sum of the first plus three times the second is a minimum. Calculus an Applied Approach 8th. The sum of these two is 186.

Smaller value - larger value Question. The product is 192 and the sum of the first plus three times the second is a minimum. From the first equation y 192x.

Then xy 192 xy 28 Substituting x28-x 192 Solving x2-28x192 0 x-12x-16 0 Hence x 12 16 Answer 12. 3 x S - x 4 Sx - x2. Substitute that into the second equation.

Let the two numbers be x and y. Xy 192 x3y 0 a tutor told me to set this equal to zero but Im not sure why I just did it because he told me to y 192 x Quotient Rule. First number second number.

Lets define A and B as our two numbers we know that their product must be equal to 192 then we have. So far I have came up with. The product is 192 and the sum is a minimum.

13 f x x- 1 2. F x x2 192 x2 0 at. Smaller value - larger value This problem has been solved.

Given all three values are greater than 0. The product is 192 and the sum of the first plus three times the second is a minimum. This video shows how to find two numbers given a difference and whose product is a minimum.

F x 384 x3 and f 192 is positive so f 192 is a minimum. X2 192 0 so x 192 412. Pg 223 4 The product is 192 and the sum is a minimum.

The thing i dont get is how did they go from step 2 to step 3. For example 1 and 185. Answer 10 5 2 sqdancefan Given Two positive numbers x and y such that xy 192.

There are various ways to check if this is a minimum and not a maximum. Do not assume that this is the answer. Image transcriptions Let x and y be the two positive numbers.

The product is 192 and the sum of the first plus three times the second is a minimum. 192 x2. Answer 1 of 3.

Find two positive numbers satisfying the given requirements. Calculus 1 AB. See that wasnt too bad now was it.

X y 192 y 192 x 192 192 x 192 192 192 Therefore the two positive numbers whose product is 192 and sum is a minimum are x 192 and y 192. Math Calculus QA Library Find two positive numbers satisfying the given requirements. 1 Let x and y be two positive numbers such that x y S.

Since we are concerned with positive numbers x 192 x 83 Then y 192x 192x The minimum sum then for x y 163. One of the values is twice another. Find two positive numbers satisfying the given requirements.

Hit Return to see all results. Report 020120 Still looking for help. Add your answer and earn points.

- Their product is 192. Xy 192 - the sum of the first plus 3 times the second is a minimum. Get the right answer fast.

-5 3 6 - x 2. We want a maximum. ABC192 A2B 2BBC192 2B2C192 However after this point I am stuck as to what I need to express to get a representation of a function.

X 3y x 3 192x x 576x. First number second number Advertisement Dulcecandyy3876 is waiting for your help. The product is 192 and the sum of the first plus three times the second is a minimum.

This is what they did. The only critical point of interest is 192 412. The product of three values equals 192.

Let x and y be the two positive numbers. The product is 192 and the sum of the first plus three times the second is a minimum. The product is 192 and the sum is a minimum.

Find two positive numbers satisfying the given requirements. Find the point on the graph of the function that is closest to the given point. - the sum of the first plus 3 times the second is a minimum.

- Their product is 192. U 192 v x uprime 0 vprime 1 x 192 x y 1 x 0 - 192 1 x2 11 - 192 x2. One way is to pick a different pair of positive numbers whose product is 185.

X 3y From the first equation y 192x. Since the sum of two of them will be less than 28 far less than the sum of 1 and 185. How to find the two numbers.

Now the sum of these two numbers is. The sum is S and the product is a maximum. The two numbers with a product equal to 192 such that their sum is minimized are.

The product is 192 and the sum is a minimum. First number second number. Please provide a helpful rating thank you.

So and does indeed represent the pair of positive. A 192 and B 192. Find two positive numbers that satisfy the given requirements.

Now all that is left to do is substitute our found y-value into our original secondary equation to find the x-value.


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