5

Ny typically has pore accurate met time was an ins cted labor hourspllecubic eet MovedLabor Hours 14.75 31.00 13.50 29.50 29.75 30.00 18.25 21.00 19.75 30.25 31,75 ...

Question

Ny typically has pore accurate met time was an ins cted labor hourspllecubic eet MovedLabor Hours 14.75 31.00 13.50 29.50 29.75 30.00 18.25 21.00 19.75 30.25 31,75 38.50 16.00 18.00 27.75 39.75 32.25 22.50 29.75 32.50moving data615 305 616 585 582 304 437 442interval estimateas needed:)748 780 268 301 580 831 596 436 616 739

ny typically has pore accurate met time was an ins cted labor hours plle cubic eet Moved Labor Hours 14.75 31.00 13.50 29.50 29.75 30.00 18.25 21.00 19.75 30.25 31,75 38.50 16.00 18.00 27.75 39.75 32.25 22.50 29.75 32.50 moving data 615 305 616 585 582 304 437 442 interval estimate as needed:) 748 780 268 301 580 831 596 436 616 739



Answers

Solve the systems of equations. In is necessary to set up the appropriate equations. All numbers are accurate to at least three significant digits.A medical supply company has 1150 worker-hours for production, maintenance, and inspection. Using this and other factors, the number of hours used for each operation, $P, M,$ and I, respectively, is found by solving the following system of equations:$$\begin{aligned}&P+M+I=1150\\ &P=4 I-100\\&P=6 M+50\end{aligned}$$

In problem 21 medical supply company has 1950 workers four production, maintenance and inspection P. M. And I represents the number of hours use for each operation. We want to find them, which means we want to solve this linear system of equations. Here we have three variables PM and boy. Then we should eliminate one of the variables to get the others. Let's get the first equation multiply it by one by minus one. Sorry. We multiply by minus one and added to the equation to to eliminate the variable peak. Then we have a minus B plus B equals zero. Then we have minus and minus. Oy equals find us 1150 plus four brian. This one huh? We get all variables in the left hand side and absolute values in the right hand side. Then we have minus m minus five equals minus 1250. We can call it equation for we do the same. They take equation one supplied by minus one and added to equation three. To eliminate fee in equation three, then we have minus and minus. Oid equals minus 1150 plus six m minus 50. 30 plus 50. Then we have minus seven M minus I equals minus 100 minus 1000 and one. Hunt. We can call it equation for you. Let's solve equation four and five By eliminating it, I am from the second equation from equation five. Then we want to blow you equation forward by minus seven and added to five. Then we have seven m minus seven. Give zero minus five, multiplied by minus seventh minus one, gives 34 34 equals this number not employed by minus seven added to this number gives 7000 650 which means r equals 225 hours. We can substituting the equation for to get them. Then we have minus m minus five, multiplied by i It calls minus 1250. This means am equals 100 1250 minus five. Multiplied by 200 and 25 gives 125 hours. And we can use question one to get pete or equation two or a question three. And directly is a question too, B equals for oil minus 100 then B equals four, multiplied by 2 to 5 minus 100 gibbs. 800. Oh then this is the final answer of our problem.

In this problem. We have an hourly temperature data for Duluth over a 12 hour period, and we want to fight an accurate approximation to the average temperature over T still far, period. Knowing that the ever stay emptory given as 1/12 times the integral from Syria to 12 off the champion to function and the temperature function is considered a continuous function over these closed interval. So the integral definite into rule he's well defined and the temperature data is hearing at each hours turning zero and up to 12. So we can't use and escape the Simpson rule, which give us the most occurred, um, approximation to the definite into Brooke we have of the method. We have seen this chapter. So we apply. We're gonna apply that within Delta T off 12 minus zero, which is the length off the time interval over the number of 70 rules, which are 12. That gives us a delta t of one, and the notes in times are TF, TKT or DISIP cable syrup plus K times Delta T. That is one. So we have peace of Gables key for K from zero 2 12 So the nodes of time are Syria want to, and so are up to 12th in which we have the temperatures even in the table, so that we can ride this Simpson rule and we have to. That is as of 12. Equal to temperature at zero plus four times Demeter at one plus two times demeter it too close, full time. Still. Picture at three plus two. Temperature of four before 10 35 plus two Tim direct six plus four temperature at seven. Plus two temperature at eight, plus four temperature at nine plus two tempter and 10 plus four tempter and 11 plus Demeter. 12 Old doesn't apply by Delta T over three, which is able to 1/3 in this case. So this is equal to T. We are going todo zero and then we see that are there are terms that normal by before his wand. It's one here. Here is one here and he's one. There are all the earth's there, moved to our multiply by two so we can affect your hope. Number four here. Sorry. With four times t at one bless T and three plus t five. First he had 67 Sir. Rusty at nine plus De uh, 11 plus two times t A tube list yet War plus de at six plus t at eight plus de death. Then last year, empty of 12. Well, that multiply by Want, sir? Now we go. We're gonna replace the values from the tables here. So we get 09 glass Whole times 11 plus 12 plus 15 plus 19 plus 22 less 24 close to times 11 plus 14 17 plus 20 plus 24 plus de a 12 is 25 can. Okay, And that multiplied by 1/3. Which is it going to divide that some that is fresh by three. And so he's in a calculator. We find that this is sick legal to 206. So the integral from Syria to 12 off the temperature function, he said recently. Well, too, 206. And then, with that, we can say that the average timid temperature in on the 12 hour period for the Duluth function a city he separates timidly with 100 and 6/12. Give us, um, 17 point to, but he's the average of Team two rece every seeming to equal to 17 going to. We can say that the average temperature over the 12th our period poor to lose city. He's about its approximately well too 17 point to this is final.

In this problem. We have an hourly temperature data for Nantucket over a 12 hour period. And we want to calculate or fine an accurate approximation to the average temperature over these 12 hour period. Knowing that the other symptoms you even have 1/12 times interval from 0 to 12 off the temperature function T. Where are we supposed? Temperature function is a continuous one. So the definite into euros well defined in these gloves interval from syriza 12. And to find an accurate impersonation to these average failure, we can't use Simpson Room, which is the most sacred method we have seen in this chapter. And for that river used intel Tha t equals two The land servings eight time interrupt 12 minus zero over the number of seven devils, which are 12 and with every get want, So the nodes tees up K. Hurry, go to syrup lows. Gay times one that is K for Kagel 01 up to 12th Toady in notes are just the described times 012 three and so on until tough where we have the given temperatures so that we can say that the Simpson rule is equal to s of 12 people to temperature and zero plus four times temperature at one plus two times temperature to plus four times tempter. Three plus two times temperature at four plus four times stitcher at five last two times temperature at six plus four times Demeter. It's seven plus two times temperature of eight plus four times structure at nine plus two times temperature at 10 plus four times temperature at 11 plus temperature 12 and that would apply. But Delta t over three that he's 1/3 of this case. So this is equal to t of zero plus. Then we know that there are terms Chairman Supply before this one's here. We can factor out before here, and there are all the terms are multiplied by two. We came fractured him out too. So yet four times temperature at one This temperature three plus temperature at five plus Capture at seven plus temperature at nine plus temperature 11 bluff two times temperature plus the time scepter at to plus temperature at four plus tearing through six plus temperature at eight. Last night after a 10 plus tempter of 12. Hold that with the blood by want, sir because of the feasible to one. And here we get a replace devalues, given the table here anyway, So get t of zero. His 35 plus four times t of one is 34. Three is 36 t of, um five. 37. Give us, um, seven is seven is, uh, 36 again. Okay, tee off. Nine. He's 35 plus City of 11 is 33 now plastered times sent If, to 34. Steve four is 36 lusty of six is 37. The steals debate is 35 anti of 10. He's 34 and that plus D of 12 is 32. Let me see your yes, 32 and all that divided by three, which he's equivalent to fly by 1/3 and using calculator, we find that is sequel to 421 so we can say that the integral from Syria to 12 of the interpreter function. It's approximately go to 421 and then we can say that the average temperature in the 12 hour or on the too far superior for thes city, he's approximately good to the integral. Be calculated here or on front 21 over 12 he said, which is ever exceedingly go to 31. The 35 sorry Bolling want. And so we can say the that the average temperature over the 12 hour period given in the table for Nantucket. Sorry for what? No, I took it. He's about or approximately equal to 35.1.

So if you put the list in your key I 84 So stat edit and put the 50 numbers, then go to stat over the couch. Number 11 bear stats. You're just looking for the mean. And that was 23 0.46 So all your data went to the tents place. So your answer, she go to the hundreds, you should always go toe one more place accuracy.


Similar Solved Questions

5 answers
Problem 3: Consider the following differential equation;v' = sin(t + %).v(o) =Estimate the value of y(l) to two decimal places.
Problem 3: Consider the following differential equation; v' = sin(t + %).v(o) = Estimate the value of y(l) to two decimal places....
2 answers
La transformada de Laplace de la siguiente funcion ~ (e -4 t)(sen(4 t))+ (e 6 't _ tcos(9-t)) corresponde a:Seleccione una:(s+4)2+16 s2+81s2 +81)2 252 (s+4)2+16 s2+ 81 (s2+81)2 2s2 s+6 (s+4)2+16 s2 _ 81 s2 _ 81) 2s2 s+6 (s+4)2+16 s2+ 81 (s2 + 81)2
La transformada de Laplace de la siguiente funcion ~ (e -4 t)(sen(4 t))+ (e 6 't _ tcos(9-t)) corresponde a: Seleccione una: (s+4)2+16 s2+81 s2 +81)2 252 (s+4)2+16 s2+ 81 (s2+81)2 2s2 s+6 (s+4)2+16 s2 _ 81 s2 _ 81) 2s2 s+6 (s+4)2+16 s2+ 81 (s2 + 81)2...
5 answers
LetM,KA(R) Use mnoperticr 'thcurets Irom clss show te following: Supxis (ht AA' Frove tlmnt det(A) () P'rovn tht at(A") [ot( A)" (c) Lut € BF'AD, where invertibl matrix Fre" thnt det(C) Ilet( '
Let M,KA(R) Use mnoperticr 'thcurets Irom clss show te following: Supxis (ht AA' Frove tlmnt det(A) () P'rovn tht at(A") [ot( A)" (c) Lut € BF'AD, where invertibl matrix Fre" thnt det(C) Ilet( '...
5 answers
There was mass extinction event among This is an example of: allol 9di" population . size increases_ The survival of flour beetles decreases as mutualism (` 39. Zexponential growth interspecific competition species ^ . regulation by keystone regulation '6 ' density-dependent from amphibians?
There was mass extinction event among This is an example of: allol 9di" population . size increases_ The survival of flour beetles decreases as mutualism (` 39. Zexponential growth interspecific competition species ^ . regulation by keystone regulation '6 ' density-dependent from amph...
5 answers
A balance and torque experiment is conducted with an UN-balanced ruler: Length of the ruler: Mass of the ruler: 90 g The pivot is at the 74-cm mark: We want to balance the ruler by supporting it with spring scale at the 47-cm mark What do we theoretically expect the reading on the spring scale to be?Answer;Check
A balance and torque experiment is conducted with an UN-balanced ruler: Length of the ruler: Mass of the ruler: 90 g The pivot is at the 74-cm mark: We want to balance the ruler by supporting it with spring scale at the 47-cm mark What do we theoretically expect the reading on the spring scale to be...
5 answers
Consdder mixture 0f 50_ mL; of 0.100 M HC and 50.0 mL of 0.100 actic nad Acetic aQd hat Kaol Calculate the pH ofboth #olution: bclorc mixing Conatruct an ICE uble representatnc this mixtun Dctermine the approximate pll olthc colution Dctcminc thc pcrccnt iontzatlon of the aetic Icid in thiz mixtun Follots up problem: consider the same problem usig istead solubons of 25 0 ma of I00 M HC and 75 0 mL of J0 M etr ucud
Consdder mixture 0f 50_ mL; of 0.100 M HC and 50.0 mL of 0.100 actic nad Acetic aQd hat Kaol Calculate the pH ofboth #olution: bclorc mixing Conatruct an ICE uble representatnc this mixtun Dctermine the approximate pll olthc colution Dctcminc thc pcrccnt iontzatlon of the aetic Icid in thiz mixtun F...
5 answers
A small particle of mass $m$ is projected at an angle $heta$ with the $x$-axis with an initial velocity $v_{0}$ in the $x-y$ plane as shown in Fig. $6.45$. At a time $t<left(v_{0} sin heta / gight)$, the angular momentum of the particle is (A) $-m g v_{0} t^{2} cos heta hat{j}$(B) $m g v_{0} t cos heta hat{k}$(C) $-frac{1}{2} m g v_{0} t^{2} cos heta hat{k}$(D) $frac{1}{2} m g v_{0} t^{2} cos heta hat{i}$
A small particle of mass $m$ is projected at an angle $ heta$ with the $x$-axis with an initial velocity $v_{0}$ in the $x-y$ plane as shown in Fig. $6.45$. At a time $t<left(v_{0} sin heta / g ight)$, the angular momentum of the particle is (A) $-m g v_{0} t^{2} cos heta hat{j}$ (B) $m g v_{0...
5 answers
Angle 0l 29.2". JJuo block 1 vnatis the coeincient on kinelic Iricnon 1 8 V (ne Diock :nd (nc planc: Uncune Ns de 1 the block stopped 1
angle 0l 29.2". JJuo block 1 vnatis the coeincient on kinelic Iricnon 1 8 V (ne Diock :nd (nc planc: Uncune Ns de 1 the block stopped 1...
5 answers
Ojle) LonsJerma Ine Joo Aolel Question 11 8Luln SnAnn Qucston OC Mlinen*tul nthc cqulibnun 1Quatnon 90
Ojle) LonsJerma Ine Joo Aolel Question 11 8 Luln SnAnn Qucston OC Mlinen*tul nthc cqulibnun 1 Quatnon 9 0...
5 answers
S( Ja "S X JxJa = SfxyJx ~x R# A,$#Cx Jy !xHow ewov k : Jal c+e +Jj reyrotentastio- SSx Jk fiy lowj (Cxof Awod G*e '%al (0 La ck Aler _
S( Ja "S X JxJa = SfxyJx ~x R# A,$ #Cx Jy !x How ewov k : Jal c+e +Jj reyrotentastio- SSx Jk fiy lowj (Cxof Awod G*e '%al (0 La ck Aler _...
5 answers
A pole fixed to the floor has heavy ball hanging from its top end: Rank the torques exerted by the mass about the bottom of the pole and explain your reasoning_
A pole fixed to the floor has heavy ball hanging from its top end: Rank the torques exerted by the mass about the bottom of the pole and explain your reasoning_...
5 answers
For the following exercises, graph the parabola, labeling the focus and the directrix.$$y^{2}-6 y-8 x+1=0$$
For the following exercises, graph the parabola, labeling the focus and the directrix. $$y^{2}-6 y-8 x+1=0$$...
5 answers
• The general equation of second degree in three variables x; y;z isAx2 + By2 + Cz2 + Dxy + Exz + Fyz + Gz + Hy + Iz + J = 0;where A; B; C; D; E; F; G; H; I; and J are constants.• However, this equation can be simplified by translation androtation,as in the two-dimensional caseKindly explain what is the meaning of thisphrase.
• The general equation of second degree in three variables x; y; z is Ax2 + By2 + Cz2 + Dxy + Exz + Fyz + Gz + Hy + Iz + J = 0; where A; B; C; D; E; F; G; H; I; and J are constants. • However, this equation can be simplified by translation and rotation, as in the two-dimensional case Kin...
5 answers
40 2 } 8*6+ H ofthe above 5 object at the with an Initial topmost point of its velocity 1 trajectory and U falls L 2
40 2 } 8*6+ H ofthe above 5 object at the with an Initial topmost point of its velocity 1 trajectory and U falls L 2...
5 answers
Verify that the function given is a particular solution to the following equation, and find the particular solution satisfying the initial condition given.tZ-y 1 >0; Ji(x) = J(1) = 2[20]
Verify that the function given is a particular solution to the following equation, and find the particular solution satisfying the initial condition given. tZ-y 1 >0; Ji(x) = J(1) = 2 [20]...
5 answers
Two dice rolling a 3 rolled. N the probability of the following ("Doubles means both 8 show the Same number)
Two dice rolling a 3 rolled. N the probability of the following ("Doubles means both 8 show the Same number)...
5 answers
(#47 _ #8) Find k s0 that the linear syslem can be consistent.6.1 J2 9I1 +kI2GIi 8T2 9E1 +1212For whal values of h and k, does the linear systemn have inlinilely Inany solutions?251 +502 hc1 +kI2
(#47 _ #8) Find k s0 that the linear syslem can be consistent. 6.1 J2 9I1 +kI2 GIi 8T2 9E1 +1212 For whal values of h and k, does the linear systemn have inlinilely Inany solutions? 251 +502 hc1 +kI2...

-- 0.025778--