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1 posted on 08/25/2023 8:41:00 PM PDT by Jonty30
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To: Jonty30

Why?


2 posted on 08/25/2023 8:42:49 PM PDT by Deaf Smith (When a Texan takes his chances, chances will be taken that's for sure.)
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To: Jonty30

My dog chases rabbits


4 posted on 08/25/2023 8:45:07 PM PDT by NWFree (Sigma male 🤪)
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To: Jonty30

nothing,the rabbit runs one direction,the cat another,and the dog goes nuts


5 posted on 08/25/2023 8:45:35 PM PDT by Craftmore
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To: Jonty30

A rabbit bit my sister once.


6 posted on 08/25/2023 8:45:36 PM PDT by Some Fat Guy in L.A. (Still bitterly clinging to rational thought despite its unfashionability)
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To: Jonty30

27 kg.


7 posted on 08/25/2023 8:45:44 PM PDT by Alberta's Child (“Freedom is just another word for nothing left to lose.”)
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To: Jonty30

2 x (cat + rabbit) = (dog + rabbit)

dog = (24 - cat)


8 posted on 08/25/2023 8:47:14 PM PDT by linMcHlp
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To: Jonty30

27kg


10 posted on 08/25/2023 8:49:14 PM PDT by Secret Agent Man (Gone Galt; not averse to Going Bronson.)
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To: Jonty30

Dog + Cat + Rabbit =27kg.


14 posted on 08/25/2023 8:50:29 PM PDT by StormEye
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To: Jonty30

I think this is correct:

rabbit = 20g - dog
cat = 10g - rabbit
dog = 24g - cat

rabbit = 20g - (24g - cat)
rabbit = 20g - 24g + cat
rabbit = 20g - 24g + 10g - rabbit
2 rabbits = 6g
rabbit = 3g

dog + cat = 24kg
dog + cat + rabbit = 27g

cat = 7g
dog = 17g


18 posted on 08/25/2023 8:52:59 PM PDT by Gene Eric (Don't be a statist!)
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To: Jonty30

That is not algebra.


19 posted on 08/25/2023 8:53:51 PM PDT by Repeal The 17th (Get out of the matrix and get a real life.)
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To: Jonty30

Never happen unless they’re dead. Too much chaos otherwise.


20 posted on 08/25/2023 8:54:42 PM PDT by DouglasKC
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To: Jonty30

59.52481 pounds. I used no algebra.


24 posted on 08/25/2023 8:57:21 PM PDT by Dr. Sivana ("If you can’t say something nice . . . say the Rosary." [Red Badger])
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To: Jonty30

29
Cat = 5
Rabbit = 5
Dog = 19


27 posted on 08/25/2023 9:00:59 PM PDT by EastTexasTraveler
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To: Jonty30

A dog and a cat weigh the same as a dog , a cat and a hair.


28 posted on 08/25/2023 9:02:00 PM PDT by bunkerhill7 (Don't shoot until you see the whites of their lies)
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To: Jonty30

Tastes like chicken.


29 posted on 08/25/2023 9:03:21 PM PDT by sasquatch
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To: Jonty30

The ‘standard’ way is to substitute into one equation from the others, eliminating all but one variable, then substituting that known back into the others, thus solving the simultaneous system, and thus the sum once all unknowns are known. A more elegant approach when the number of variables gets hard to handle like a million or so is inversion of the matrix of coefficients operating on the RHS of the system yielding the unknowns in one fell swoop. And yes D=17, C=7, R=3, and thus ÎŁ=27.


30 posted on 08/25/2023 9:04:44 PM PDT by SpaceBar
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To: Jonty30
I remember around fifth or sixth grade we would have puzzles like that and we would have to solve them by inspection because we didn't know symbolic algebra. Those problem drove me crazy. I suppose the really smart kids developed their own algebra to solve them.

I started learning symbolic notation in 8th grade, then, in ninth grade came Algebra 1 with simultaneous equations. Suddenly, things got SO much easier.

You posed a simple set of three simultaneous equations with three variables. Solve by successive substitution.

I went on to become a mechanical engineer. I might even remember how to ride a bike, too.

32 posted on 08/25/2023 9:08:56 PM PDT by ProtectOurFreedom (We are proles, they are nobility.)
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To: Jonty30

C + R = 10
d + R = 20
d + c = 24
C+d+R=x
10 – c = 20 – d
d – c = 10
d+c=24
d = 10 + c
d = 24 – c
10+c = 24-c
2c=14
c=7
d=17
R=3
C+d+R=27


33 posted on 08/25/2023 9:09:28 PM PDT by leopud
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To: Jonty30

36 posted on 08/25/2023 9:14:11 PM PDT by Sgt_Schultze (When your business model depends on slave labor, you're always going to need more slaves)
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To: Jonty30

Use Wolfram’s Mathematica:

Solve[{c + r == 10, d + r == 20, d + c == 24}, {c, d, r}]

Output is {{c -> 7, d -> 17, r -> 3}}

Answer is 7+17+3 = 27


37 posted on 08/25/2023 9:15:04 PM PDT by The people have spoken (Proud member of Hillary's basket of deplorables)
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