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## A plant can manufacture 50 golf clubs per day at a total daily cost of $4919 and 80 golf clubs per day for a total cost of $6869

Question:

A plant can manufacture 50 golf clubs per day at a total daily cost of $4919 and 80 golf clubs per day for a total cost of $6869. (A) Assuming that daily cost and production are linearly related, find the total daily cost, C, of producing x golf clubs. (B) Graph the total daily cost for 0 sxs 200. (C) Interpret the slope and y intercept of the cost equation. ..... (A) C = (Do not include the $ symbol in your answer.) (B) Choose the correct graph of the total daily cost below. Oc. D. O O O B. O A. AC 20,000-4 20,000- 20,000+ 20,000 TO O O O Time Remainit - Exploring-Busine....xml > Exploring-Busi....mobi Canceled Exploring-Busine....pdf Canceled W Phase 2 Big Int....docx W EN101A Gramm....docx

Answer

F & 2 solution: From question if fixed wose is to asf variable cost is u then you Ft 5ou-49190 Ft cou=6869 - =) on sooving we get U= 65, fa 1669 F = 1.669 Cou so C (Total COSA) - 1669+654 b Graph . , To ( (-25-67,0) (6,1669) yn intercept = 1669. Slope 1669 65 & Please rate satisfied

## SOLUTION: I need help with this problem: A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming

Question 470589: I need help with this problem:A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming that daily cost and production are linearly related, find the total daily cost C of production x golf clubs. Graph the total daily cost of 0<= x <= 200 Thank you! Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website! A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming that daily cost and production are linearly related, find the total daily cost C of production x golf clubs. Graph the total daily cost of 0<= x <= 200 ** Standard form for given equation: y=mx+b You have two points of (x,y) coordinates to work with: (50,5669) and (70,7269) m=∆y/∆x=(7269-5669)/(70-50)=80 y=80x+b using (x,y) coordinates from one of given points to find b (y-intercept) 5669=80*50+b 5669=4000+b b=5669-4000=1669 equation: y=80x+1669 ans: C=80x+1669 (0 ≤ x ≤ 200) see graph below .. |

## A plant can manufacture 50 golf clubs per day at a total daily cost of $5111 and 60 golf clubs

Given that 50 rackets can be produced by a manufacturer for $3,855. And that 60 rackets can be produced for $4,245. That we want to find part a the total cost function of producing X. rackets. So let's first identify these as basic coordinate points here.

So we have 50, And 60 and 4245. So now to find this cost function, we first know that we need to find a slope. As always we don't linear. So we'll use our basic soap formula of Y. Two minus Y.

One divided by X. Two minus X. One Plugging in these corner points. We see that M. is then equal to 39.

Keep track of the X. We will need that coming up here and now let's go ahead and use the point slope form. So why minus why One is equal to X. X. Is equal to M times x minus X.

One. Using either one of these coordinate points here, I'm going to use the first one. So I've got why -3855. Equal to my slope of 39 times X -50. I think it y is equal to 39 x Plus 1905.

Or otherwise, rewriting this as the cost of producing x rackets is equal to 39 x Plus 1905. Now, for part B, we want to graph this function for X line between zero and 100 to do this, we can give ourselves a basic X. Y table to work with. So when X is equal to zero, We see that Y is equal to 1905. Let's go ahead and graft that put that right in here, 1905.

And then when X is equal to 100, We see that Y is equal to 5805. So we can then plot that as well. And that gives us that graph of our cost function for X line between zero and 100. And if we wanted to know for part C interpret the slope and the intercept. So what we're seeing is with our slope, which we found earlier is that our slope is and is equal to 39 And we have 39 x.

Is this part of our cost function which tells us that for each additional racket produced or each additional value of X, we're adding 39 to our total cost. So otherwise, we're looking at for the slope here, we're looking at the marginal cost of producing these tennis rackets And then looking at our y intercept, which we see as 1905 and that's why intercept exists even when we have an X value equal to zero, right? That's the whole point of the Y intercept. So we see X is equal to zero. Or otherwise, zero rackets are being produced. And yet there's still this cost of $1905.

So this is telling us that the Y intercept is our fixed cost or otherwise, that cost of production that's associated with it, even when no tennis rackets are being produced..

## SOLUTION: A plant can manufacture 50 golf clubs per day at a total daily cost of $5187 and 70 golf clubs per day for a total cost of $6587. (A). Assuming that daily cost and production ar

Question 1143928: A plant can manufacture 50 golf clubs per day at a total daily cost of $5187 and 70 golf clubs per day for a total cost of $6587.(A). Assuming that daily cost and production are linearly related, find the total daily cost, C, of producing x golf clubs. (B).Graph the total daily cost for 0< x < 200 (C). Interpret the slope and y intercept of the cost equation Answer by josgarithmetic(36731) (Show Source): |

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The EASIEST Golf Club To Hit In THE WORLD!?## SOLUTION: A plant can manufacture 50 golf clubs per day at a total daily cost of $5187 and 70 golf clubs per day for a total cost of $6587. (A). Assuming that daily cost and production ar

Question 1143928: A plant can manufacture 50 golf clubs per day at a total daily cost of $5187 and 70 golf clubs per day for a total cost of $6587.(A). Assuming that daily cost and production are linearly related, find the total daily cost, C, of producing x golf clubs. (B).Graph the total daily cost for 0< x < 200 (C). Interpret the slope and y intercept of the cost equation Answer by josgarithmetic(36731) (Show Source): |

## A plant can manufacture 50 golf clubs per day at a total daily cost of $5111 and 60 golf clubs

Given that 50 rackets can be produced by a manufacturer for $3,855. And that 60 rackets can be produced for $4,245. That we want to find part a the total cost function of producing X. rackets. So let's first identify these as basic coordinate points here.

So we have 50, And 60 and 4245. So now to find this cost function, we first know that we need to find a slope. As always we don't linear. So we'll use our basic soap formula of Y. Two minus Y.

One divided by X. Two minus X. One Plugging in these corner points. We see that M. is then equal to 39.

Keep track of the X. We will need that coming up here and now let's go ahead and use the point slope form. So why minus why One is equal to X. X. Is equal to M times x minus X.

One, *a plant can manufacture 50 golf clubs*. Using either one of these coordinate points here, I'm going to use the first one. So I've got why -3855. Equal to my slope of 39 times X -50. I think it y is equal to 39 **a plant can manufacture 50 golf clubs** Plus 1905.

Or otherwise, rewriting this as the cost of producing x rackets is equal to 39 x Plus 1905. Now, for part B, we want to graph this function for X line between zero and 100 to do this, we can give ourselves a basic X. Y table to work with. So when X is equal to zero, We see that Y is equal to 1905. Let's go ahead and graft that put that right in here, 1905.

And then when X is equal to 100, We see that Y is equal to 5805. So we can then plot that as well. And that gives us that graph of our cost function for X line between zero and 100. And if we wanted to know for part C interpret the slope and the intercept. So what we're seeing is with our slope, which we found earlier is that our slope is and is equal to 39 And we have 39 x.

Is this part of our cost function which tells us that for each additional racket produced or each additional value of X, we're adding 39 to our total cost. So otherwise, we're looking at for the slope here, we're looking at the marginal cost of producing these tennis rackets And then looking at our y intercept, which we see as 1905 and that's why intercept exists even when we have an X value equal to zero, right? That's the whole point *a plant can manufacture 50 golf clubs* the Y intercept. So we see X is equal to zero. Or otherwise, zero rackets are being produced. And yet there's still this cost of $1905.

So this is telling us that the Y intercept is our fixed cost or otherwise, that cost of production that's associated with it, even when no tennis rackets are being produced.

## SOLUTION: I need help with this problem: A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming

Question 470589: I need help with this problem:A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming that daily cost and production are linearly related, find the total daily cost C of production x golf clubs. Graph the total daily cost of 0<= x <= 200 Thank you! Answer by lwsshak3(11628) (Show Source): You can put this solution on YOUR website! A plant can manufacture 50 golf club per day at a total DAILY COST of $5669 and 70 gulf clubs per day for a total daily cost of $7269. Assuming that daily cost and production are linearly related, find the total daily cost C of production x golf clubs. Graph the total daily cost of 0<= x <= 200 ** Standard form for given equation: y=mx+b You have two points of (x,y) coordinates to work with: (50,5669) and (70,7269) m=∆y/∆x=(7269-5669)/(70-50)=80 y=80x+b using (x,y) coordinates from one of given points to find b (y-intercept) 5669=80*50+b 5669=4000+b b=5669-4000=1669 equation: y=80x+1669 ans: C=80x+1669 (0 ≤ x ≤ 200) see graph below . |

## A plant can manufacture 50 golf clubs per day at a total daily cost of $4919 and 80 golf clubs per day for a total cost of $6869

Question:

A plant can manufacture 50 golf clubs per day at a total daily cost of $4919 and 80 golf clubs per day for a total cost of $6869. (A) Assuming that daily cost and production are linearly related, find the total daily cost, C, **a plant can manufacture 50 golf clubs**, of producing x golf clubs. (B) Graph the total **a plant can manufacture 50 golf clubs** cost for 0 sxs 200. (C) Interpret the slope and y intercept of the cost equation. . (A) C = (Do not include the $ symbol in your answer.) (B) Choose the correct graph of the total daily cost below. Oc. D. O O O B. O A. AC 20,000-4 20,000- 20,000+ 20,000 TO O O O Time Remainit - Exploring-Busine.xml > Exploring-Busi.mobi Canceled Exploring-Busine.pdf Canceled W Phase 2 Big Int.docx W EN101A Gramm.docx

Answer

F & 2 solution: From question if fixed wose is to asf variable cost is u then you Ft 5ou-49190 Ft cou=6869 - =) on sooving we get U= 65, fa 1669 F = 1.669 Cou so C (Total COSA) - 1669+654 b Graph .To ( (-25-67,0) (6,1669) yn intercept = 1669. Slope 1669 65 & Please rate satisfied

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