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u buy100animals for$100 chicks 4 .10 & pigs 4 $2 & sheep 4 $5 how many of ea. can u buy to =$100

please show the equation if you have 100 animals all cost different and total price is $100. oo not sure how to calculate how many of each to reach a combinded total of $100.00 and 100 animals please help!

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Suggested Questions And Answer :


u buy100animals for$100 chicks 4 .10 & pigs 4 $2 & sheep 4 $5 how many of ea. can u buy to =$100

wen yu sae "chiks 4.10", du yu meen 1 chik kost 0.10$???? if so, 100$ bi 1000 chiks
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I have 75 sheep, 15 chicks & buy 3 more sheep how many more chicks can I buy to keep ratio same?

The ratio is 15/75 = 1/5 x/3 = 1/5 x = 1/5(3) x = 3/5 x = 0.6 of a chick Are you sure you typed the problem correctly? I seriously doubt that you can by 0.6 of a chick. (15 + 0.6)/(75 + 3) = 1/5 15.6/78 = 1/5 1/5 = 1/5   Problem statement: I have 75 sheep, 15 chicks & buy 3 more sheep how many more chicks can I buy to keep ratio same? He wants to keep the ratio of sheep to chickens the same  
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I need help with math a lot. I have a test on cyber school remaining right now! Can you please hurry and get this done fast before 1 hour is up?

You haven't given a specific question, but, if it helps, you can write a ratio as a fraction. a:b is the same as a/b. You can "cancel down" a ratio just the same as cancelling down a fraction, by dividing a and b by a common factor. Examples: 7:28 is the same as 1:4; 21:35 is the same as 3:5; 27:45 is also the same as 3:5. The fractions 7/28, 21/35 and 27/45 all cancel down in the same way. But ratios are not limited to two numbers: 2:6:10 is the same as 1:3:5. For ratios consisting of just two numbers, don't forget you can convert them to fractions. Another rule about ratios is, if you see a question like: the ratio of boys to girls in a class is 2:3 and there are 15 students in a class, how many girls are there? You add the ratio numbers together so 2+3=5, then divide the number of students by this number: 15/5=3. The ratio is telling you that 2/5 are boys and 3/5 are girls. 15/5 represents 1/5. To get the number of boys multiply 3 by 2 (2/5) and to get the number of girls multiply 3 by 3 (3/5). So that's 6 and 9, which of course add up to 15. ANOTHER EXAMPLE A farmer has sheep, cows and pigs in a certain part of his farm. The ratio of these in order is 16:13:7. If he has 180 animals in this area, how many of each type of animal does he have? Add the ratios: 36. Divide this into the number of animals: 180/36=5. Now multiply the ratio numbers to get the numbers of each animal: 5*16=80 sheep; 5*13=65 cows; 5*7=35 pigs. Add these together=180 animals.
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how to solve this word problem

A retailer incurs a fixed cost of N$ 330when purchasing sugar for his stock. He pays N$15.00 per packet which he resells at N$18.00 per packet. How many packets should he purchase and sell in order to break even? Let us suppose that he buys X packets. Then his costs are: X packets at $15 per packet comes to $15X Fixed cost comes to $330 Total costs = $(330 + 15X)   Sales revenue He sells the X packets at $18 per packet Income is $18X Profit is P = Income - Costs P = 18X - (330 +15X) If he breaks even then there is no profit and P = 0, i.e. 18X - (330 + 15X) = 0 18X - 15X = 330 3X = 330 X = 110 Our retailer will break even if he sells 110 packets of sugar To make a profit, The retailer must buy, and sell, more than 110 packets
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or book in informston

yu got 2 many amps theer...gonna blo a fuze
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HELP MEEE Please :<

me assume "2x2" shood be 2*x^2 & similiar add 3 terms...5x^2 +9x...(10-7-3 bekum 0)
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Please answer soon! Algebra - show your work

Let n be the number of calculators so each one cost 240/n. She sold n-1 calculators for $300 so each calculator was sold for 300/(n-1). The profit=5=300/(n-1)-240/n. Multiply both sides of the equation by n(n-1): 5n(n-1)=300n-240n+240. So 5n^2-5n=60n+240. This is a quadratic equation: 5n^2-65n-240=0.  Divide through by 5: n^2-13n-48=0; (n-16)(n+3)=0. So n=16, because n=-3 is not applicable in this case. Let's see if 16 fits the facts. Each calculator costs 240/16=$15. She sold 15 for $300, making them $20 each. So she made a profit of 20-15=$5 on each calculator. That fits!
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10.00X + .5X + Y = 100


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how many ways can you have coins that total 18p using 1p , 2p, 5p, and 10p coins

in how many ways can you have coins that total exactly 18pence using 1p, 2p, 5p and 10p coins but you may wish to use as many of each sort as you wish. Start with the biggest coin, then the next biggest, etc. This is so that you always end up adding on just single coins of 1p. 10    we can only have 1*10 because 2*10 is greater than 18. 10 + 5   we can only add on 1*5 because adding on 2*5 will make the sum greater than 18 10 + 5 + 2   again we can only add on 1*2 10 + 5 + 2 + 1   our first arrangement  (1*10, 1*5, 1*2, 1*1) Now we modify the 2p intp 2*1p, the 5p into 2*2p + 1p and the 10 p into 2*5p (as well as 2p's and 1p). 10 + 5 + (1+1) + 1    our 2nd arrangement   (1*10, 1*5, 0*2, 3*1) Now modify the 5, in the 1st arrangement. 10 + (2+2+1) + 2 + 1    3rd arrangement    (1*10, 0*5, 3*2, 2*1) 10 + (2+2+1) + (1+1) + 1    etc.   (1*10, 0*5, 2*2, 4*1) 10 + (2+(1+1)+1) + (1+1) + 1    etc.  (1*10, 1*5, 1*2, 1*1) 10 + ((1+1)+(1+1)+1) + (1+1) + 1     (1*10, 0*5, 0*2, 8*1) Now modify the 10, in the 1st arrangement. (5+5) + 5 + 2 + 1   our 7th arrangement     (0*10, 3*5, 1*2, 1*1) (5+5) + 5 + (1+1) + 1               (0*10, 3*5, 0*2, 3*1) (5+5) + (2+2+1) + (1+1) + 1      (0*10, 2*5, 2*2, 4*1) (5+5) + (2+(1+1)+1) + (1+1) + 1    (0*10, 2*5, 1*2, 6*1) (5+5) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 2*5, 0*2, 8*1)  -- 11th arrangment (5+(2+2+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 1*5, 2*2, 9*1) (5+(2+(1+1)+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 1*5, 1*2, 11*1) (5+((1+1)+(1+1)+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 1*5, 0*2, 13*1)   --- 14th arrangememt ((2+2+1)+((1+1)+(1+1)+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 0*5, 2*2, 14*1) ((2+(1+1)+1)+((1+1)+(1+1)+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 0*5, 1*2, 16*1) (((1+1)+(1+1)+1)+((1+1)+(1+1)+1)) + ((1+1)+(1+1)+1) + (1+1) + 1    (0*10, 0*5, 0*2, 18*1) --17th arrangement So, in total there are 17 arrangements of 1p, 2p, 5p and 10p coins to give 18p
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what are the possible combination of making 30 with 1, 3, 5, 7, 9

I started off by figuring how many ways to use nines: 30   3 nines, 27 total   2 nines, 18 total   1 nine, 9 total   0 nines, 0 total I then figured how many ways to use sevens: 30   3 nines, 27 total     0 sevens, 27 total   2 nines, 18 total     1 seven, 25 total     0 sevens, 18 total   1 nine, 9 total     3 sevens, 30 total     2 sevens, 23 total     1 seven, 16 total     0 sevens, 9 total   0 nines, 0 total     4 sevens, 28 total     3 sevens, 21 total     2 sevens, 14 total     1 seven, 7 total     0 sevens, 0 total I then figured how many ways to use fives, then threes, ending up with this: 30   3 nines, 27 total     0 sevens, 27 total       0 fives, 27 total         1 three, 30 total         0 threes, 27 total   2 nines, 18 total     1 seven, 25 total       1 five, 30 total         0 threes, 30 total       0 fives, 25 total         1 three, 28 total         0 threes, 25 total     0 sevens, 18 total       2 fives, 28 total         0 threes, 28 total       1 five, 23 total         2 threes, 29 total         1 three, 26 total         0 threes, 23 total       0 fives, 18 total         4 threes, 30 total         3 threes, 27 total         2 threes, 24 total         1 three, 21 total         0 three, 18 total   1 nine, 9 total ​    3 sevens, 30 total       0 fives, 30 total         0 threes, 30 total     2 sevens, 23 total       1 five, 28 total         0 threes, 28 total       0 fives, 23 total         2 threes, 29 total         1 three, 26 total         0 threes, 23 total     1 seven, 16 total       2 fives, 26 total         1 three, 29 total         0 threes, 26 total       1 five, 21 total         3 threes, 30 total         2 threes, 27 total         1 three, 24 total         0 threes, 21 total       0 fives, 16 total         4 threes, 28 total         3 threes, 25 total         2 threes, 22 total         1 three, 19 total     0 threes, 16 total     0 sevens, 9 total       4 fives, 29 total     0 threes, 29 total       3 fives, 24 total     2 threes, 30 total     1 three, 27 total     0 threes, 24 total       2 fives, 19 total     3 threes, 28 total     2 threes, 25 total     1 three, 22 total     0 threes, 19 total       1 five, 14 total     5 threes, 29 total     4 threes, 26 total         3 threes, 23 total     2 threes, 20 total     1 three, 17 total     0 threes, 14 total       0 fives, 9 total     7 threes, 30 total     6 threes, 27 total     5 threes, 24 total     4 threes, 21 total     3 threes, 18 total     2 threes, 15 total     1 three, 12 total     0 threes, 9 total   0 nines, 0 total     4 sevens, 28 total       0 fives, 28 total     0 threes, 28 total     3 sevens, 21 total       1 five, 26 total     1 three, 29 total     0 threes, 26 total       0 fives, 21 total     3 threes, 30 total     2 threes, 27 total     1 three, 24 total     0 threes, 21 total     2 sevens, 14 total       3 fives, 29 total     0 threes, 29 total       2 fives, 24 total     2 threes, 30 total     1 three, 27 total     0 threes, 24 total       1 five, 19 total     3 threes, 28 total     2 threes, 25 total     1 three, 22 total     0 threes, 19 total       0 fives, 14 total     5 threes, 29 total     4 threes, 26 total     3 threes, 23 total     2 threes, 20 total     1 three, 17 total     0 threes, 14 total     1 seven, 7 total       4 fives, 27 total     1 three, 30 total     0 threes, 27 total       3 fives, 22 total     2 threes, 28 total     1 three, 25 total     0 threes, 22 total       2 fives, 17 total     4 threes, 29 total     3 threes, 26 total     2 threes, 23 total     1 three, 20 total     0 threes, 17 total       1 five, 12 total     6 threes, 30 total     5 threes, 27 total     4 threes, 24 total     3 threes, 21 total     2 threes, 18 total     1 three, 15 total     0 threes, 12 total       0 fives, 7 total     7 threes, 28 total     6 threes, 25 total     5 threes, 22 total     4 threes, 19 total     3 threes, 16 total     2 threes, 13 total     1 three, 10 total     0 threes, 7 total     0 sevens, 0 total       6 fives, 30 total     0 threes, 30 total       5 fives, 25 total     1 three, 28 total     0 threes, 25 total       4 fives, 20 total     3 threes, 29 total     2 threes, 26 total     1 three, 23 total     0 threes, 20 total       3 fives, 15 total     5 threes, 30 total     4 threes, 27 total     3 threes, 24 total     2 threes, 21 total     1 three, 18 total     0 threes, 15 total       2 fives, 10 total     6 threes, 28 total     5 threes, 25 total     4 threes, 22 total     3 threes, 19 total     2 threes, 16 total     1 three, 13 total     0 threes, 10 total       1 five, 5 total     8 threes, 29 total     7 threes, 26 total     6 threes, 23 total     5 threes, 20 total     4 threes, 17 total     3 threes, 14 total     2 threes, 11 total     1 three, 8 total     0 threes, 5 total       0 fives, 0 total     10 threes, 30 total     9 threes, 27 total     8 threes, 24 total     7 threes, 21 total     6 threes, 18 total     5 threes, 15 total     4 threes, 12 total     3 threes, 9 total     2 threes, 6 total     1 three, 3 total     0 threes, 0 total (more to follow)
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