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52 c in a p wj?

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Anonymous

 ∙ 16y ago
Updated: 4/28/2022

52 Cards in a Pack (Without Jokers)

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 ∙ 16y ago

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If A collection of chickens and pigs has a total of 70 legs and 26 heads How many chickens are there?

C+P=26 2C+4P=70 Therefore C=26-P Therefore 2(26-P)+4P=70 Therefore 52-2P+4P=70 Therefore 52+2P=70 Therefore 2P=18 Therefore P=9 Therefore C+9=26 Therefore C=17 There are 17 chickens.

Need for madness codee?

1stColor(139,0,0) 2ndColor(139,139,139) ScaleZ(510) ScaleY(560) ScaleX(920) <p> c(27,224,63) p(10,-23,61) p(10,-20,61) p(10,-20,-61) p(10,-23,-61) </p> <p> c(27,224,63) gr(30) p(10,-20,61) p(10,18,61) p(10,18,57) p(10,-20,57) </p> <p> c(27,224,63) p(10,-10,57) p(10,0,57) p(10,0,-57) p(10,-10,-57) </p> <p> c(0,0,0) gr(30) p(10,-20,57) p(10,-10,57) p(10,-10,36) p(10,-20,36) </p> <p> c(0,0,0) gr(30) p(10,-20,33) p(10,-10,33) p(10,-10,13) p(10,-20,13) </p> <p> c(0,0,0) p(10,-20,10) p(10,-10,10) p(10,-10,-10) p(10,-20,-10) </p> <p> c(0,0,0) gr(30) p(10,-20,-13) p(10,-10,-13) p(10,-10,-34) p(10,-20,-34) </p> <p> c(0,0,0) gr(30) p(10,-20,-37) p(10,-10,-37) p(10,-10,-57) p(10,-20,-57) </p> <p> c(0,0,0) p(10,0,57) p(10,10,57) p(10,10,36) p(10,0,36) </p> <p> c(0,0,0) p(10,0,33) p(10,10,33) p(10,10,13) p(10,0,13) </p> <p> c(0,0,0) p(10,0,10) p(10,10,10) p(10,10,-10) p(10,0,-10) </p> <p> c(0,0,0) p(10,0,-13) p(10,10,-13) p(10,10,-34) p(10,0,-34) </p> <p> c(0,0,0) p(10,0,-37) p(10,10,-37) p(10,10,-57) p(10,0,-57) </p> <p> c(27,224,63) gr(30) p(10,-20,36) p(10,-10,36) p(10,-10,33) p(10,-20,33) </p> <p> c(27,224,63) p(10,-20,13) p(10,-10,13) p(10,-10,10) p(10,-20,10) </p> <p> c(27,224,63) p(10,-20,-10) p(10,-10,-10) p(10,-10,-13) p(10,-20,-13) </p> <p> c(27,224,63) gr(30) p(10,-20,-34) p(10,-10,-34) p(10,-10,-37) p(10,-20,-37) </p> <p> c(27,224,63) p(10,0,36) p(10,10,36) p(10,10,33) p(10,0,33) </p> <p> c(27,224,63) p(10,0,13) p(10,10,13) p(10,10,10) p(10,0,10) </p> <p> c(27,224,63) p(10,0,-10) p(10,10,-10) p(10,10,-13) p(10,0,-13) </p> <p> c(27,224,63) p(10,0,-34) p(10,10,-34) p(10,10,-37) p(10,0,-37) </p> <p> c(27,224,63) gr(30) p(10,-20,-57) p(10,18,-57) p(10,18,-61) p(10,-20,-61) </p> <p> c(27,224,63) p(10,18,-44) p(10,23,-47) p(10,23,-61) p(10,18,-61) </p> <p> c(27,224,63) p(10,10,57) p(10,18,57) p(10,18,-57) p(10,10,-57) </p> <p> c(27,224,63) p(10,18,44) p(10,23,47) p(10,23,61) p(10,18,61) </p> <p> c(27,224,63) p(10,18,35) p(10,23,33) p(10,23,-33) p(10,18,-35) </p> // Mirror of the 26 polygons above along the X axis: <p> c(27,224,63) p(-10,-23,61) p(-10,-20,61) p(-10,-20,-61) p(-10,-23,-61) </p> <p> c(27,224,63) p(-10,-20,61) p(-10,18,61) p(-10,18,57) p(-10,-20,57) </p> <p> c(27,224,63) p(-10,-10,57) p(-10,0,57) p(-10,0,-57) p(-10,-10,-57) </p> <p> c(0,0,0) gr(30) p(-10,-20,57) p(-10,-10,57) p(-10,-10,36) p(-10,-20,36) </p> <p> c(0,0,0) gr(30) p(-10,-20,33) p(-10,-10,33) p(-10,-10,13) p(-10,-20,13) </p> <p> c(0,0,0) p(-10,-20,10) p(-10,-10,10) p(-10,-10,-10) p(-10,-20,-10) </p> <p> c(0,0,0) gr(30) p(-10,-20,-13) p(-10,-10,-13) p(-10,-10,-34) p(-10,-20,-34) </p> <p> c(0,0,0) gr(30) p(-10,-20,-37) p(-10,-10,-37) p(-10,-10,-57) p(-10,-20,-57) </p> <p> c(0,0,0) p(-10,0,57) p(-10,10,57) p(-10,10,36) p(-10,0,36) </p> <p> c(0,0,0) p(-10,0,33) p(-10,10,33) p(-10,10,13) p(-10,0,13) </p> <p> c(0,0,0) p(-10,0,10) p(-10,10,10) p(-10,10,-10) p(-10,0,-10) </p> <p> c(0,0,0) p(-10,0,-13) p(-10,10,-13) p(-10,10,-34) p(-10,0,-34) </p> <p> c(0,0,0) gr(30) p(-10,0,-37) p(-10,10,-37) p(-10,10,-57) p(-10,0,-57) </p> <p> c(27,224,63) p(-10,-20,36) p(-10,-10,36) p(-10,-10,33) p(-10,-20,33) </p> <p> c(27,224,63) p(-10,-20,13) p(-10,-10,13) p(-10,-10,10) p(-10,-20,10) </p> <p> c(27,224,63) p(-10,-20,-10) p(-10,-10,-10) p(-10,-10,-13) p(-10,-20,-13) </p> <p> c(27,224,63) p(-10,-20,-34) p(-10,-10,-34) p(-10,-10,-37) p(-10,-20,-37) </p> <p> c(27,224,63) p(-10,0,36) p(-10,10,36) p(-10,10,33) p(-10,0,33) </p> <p> c(27,224,63) p(-10,0,13) p(-10,10,13) p(-10,10,10) p(-10,0,10) </p> <p> c(27,224,63) p(-10,0,-10) p(-10,10,-10) p(-10,10,-13) p(-10,0,-13) </p> <p> c(27,224,63) p(-10,0,-34) p(-10,10,-34) p(-10,10,-37) p(-10,0,-37) </p> <p> c(27,224,63) p(-10,-20,-57) p(-10,18,-57) p(-10,18,-61) p(-10,-20,-61) </p> <p> c(27,224,63) p(-10,18,-44) p(-10,23,-47) p(-10,23,-61) p(-10,18,-61) </p> <p> c(27,224,63) p(-10,10,57) p(-10,18,57) p(-10,18,-57) p(-10,10,-57) </p> <p> c(27,224,63) p(-10,18,44) p(-10,23,47) p(-10,23,61) p(-10,18,61) </p> <p> c(27,224,63) p(-10,18,35) p(-10,23,33) p(-10,23,-33) p(-10,18,-35) </p> // End of mirror <p> c(27,224,63) p(10,18,-61) p(10,23,-61) p(-10,23,-61) p(-10,18,-61) </p> <p> c(27,224,63) lightB p(10,12,-61) p(10,18,-61) p(7,18,-61) p(7,12,-61) </p> <p> c(27,224,63) lightB p(-10,12,-61) p(-10,18,-61) p(-7,18,-61) p(-7,12,-61) </p> <p> c(27,224,63) p(7,12,-61) p(7,18,-61) p(-7,18,-61) p(-7,12,-61) </p> <p> c(27,224,63) p(10,10,-61) p(10,12,-61) p(-10,12,-61) p(-10,10,-61) </p> <p> c(0,0,0) p(7,0,-61) p(7,10,-61) p(-7,10,-61) p(-7,0,-61) </p> <p> c(27,224,63) p(10,0,-61) p(10,10,-61) p(7,10,-61) p(7,0,-61) </p> <p> c(27,224,63) p(-10,0,-61) p(-10,10,-61) p(-7,10,-61) p(-7,0,-61) </p> <p> c(27,224,63) p(10,0,-61) p(10,-10,-61) p(-10,-10,-61) p(-10,0,-61) </p> <p> c(0,0,0) p(7,-19,-61) p(7,-10,-61) p(-7,-10,-61) p(-7,-19,-61) </p> <p> c(27,224,63) p(10,-19,-61) p(10,-10,-61) p(7,-10,-61) p(7,-19,-61) </p> <p> c(27,224,63) p(-10,-19,-61) p(-10,-10,-61) p(-7,-10,-61) p(-7,-19,-61) </p> <p> c(27,224,63) p(10,-23,-61) p(10,-19,-61) p(-10,-19,-61) p(-10,-23,-61) </p> // Mirror of the 9 polygons above along the Z axis: <p> c(27,224,63) p(10,10,61) p(10,12,61) p(-10,12,61) p(-10,10,61) </p> <p> c(0,0,0) p(7,0,61) p(7,10,61) p(-7,10,61) p(-7,0,61) </p> <p> c(27,224,63) p(10,0,61) p(10,10,61) p(7,10,61) p(7,0,61) </p> <p> c(27,224,63) p(-10,0,61) p(-10,10,61) p(-7,10,61) p(-7,0,61) </p> <p> c(27,224,63) p(10,0,61) p(10,-10,61) p(-10,-10,61) p(-10,0,61) </p> <p> c(0,0,0) p(7,-19,61) p(7,-10,61) p(-7,-10,61) p(-7,-19,61) </p> <p> c(27,224,63) p(10,-19,61) p(10,-10,61) p(7,-10,61) p(7,-19,61) </p> <p> c(27,224,63) p(-10,-19,61) p(-10,-10,61) p(-7,-10,61) p(-7,-19,61) </p> <p> c(27,224,63) p(10,-23,61) p(10,-19,61) p(-10,-19,61) p(-10,-23,61) </p> // End of mirror <p> c(27,224,63) p(10,12,61) p(10,18,61) p(7,18,61) p(7,12,61) </p> <p> c(27,224,63) p(-10,12,61) p(-10,18,61) p(-7,18,61) p(-7,12,61) </p> <p> c(255,255,255) lightF p(2,16,61) p(2,18,61) p(7,18,61) p(7,16,61) </p> <p> c(27,224,63) lightF p(-2,16,61) p(-2,18,61) p(-7,18,61) p(-7,16,61) </p> <p> c(27,224,63) p(7,12,61) p(7,16,61) p(-7,16,61) p(-7,12,61) </p> <p> c(27,224,63) p(10,18,61) p(10,23,61) p(-10,23,61) p(-10,18,61) </p> <p> c(27,224,63) p(2,16,61) p(2,18,61) p(-2,18,61) p(-2,16,61) </p> <p> c(27,224,63) p(-10,-23,61) p(10,-23,61) p(10,-23,-61) p(-10,-23,-61) </p> <p> c(130,130,130) gr(30) p(10,23,33) p(-10,23,33) p(-10,23,-33) p(10,23,-33) </p> <p> c(130,130,130) gr(30) p(10,23,-33) p(-10,23,-33) p(-10,18,-33) p(10,18,-33) </p> <p> c(130,130,130) gr(30) p(10,18,-33) p(-10,18,-33) p(-10,18,-44) p(10,18,-44) </p> <p> c(130,130,130) gr(30) p(10,18,-44) p(-10,18,-44) p(-10,23,-47) p(10,23,-47) </p> // Mirror of the 3 polygons above along the Z axis: <p> c(130,130,130) gr(30) p(10,23,33) p(-10,23,33) p(-10,18,35) p(10,18,35) </p> <p> c(130,130,130) gr(30) p(10,18,35) p(-10,18,35) p(-10,18,44) p(10,18,44) </p> <p> c(130,130,130) gr(30) p(10,18,44) p(-10,18,44) p(-10,23,47) p(10,23,47) </p> // End of mirror <p> c(130,130,130) gr(30) p(10,23,-47) p(-10,23,-47) p(-10,23,-61) p(10,23,-61) </p> <p> c(130,130,130) gr(30) p(10,23,47) p(-10,23,47) p(-10,23,61) p(10,23,61) </p> physics(50,12,50,62,50,0,0,90,10,12,12,94,50,56,4,8330) handling(76) gwgr(40) rims(140,140,140,18,10) w(-8,20,40,11,35,20) w(8,20,40,11,-35,20) gwgr(40) rims(140,140,140,18,10) w(-8,20,-40,0,35,20) w(8,20,-40,0,-35,20) stat(120,104,129,165,162)

What is 7 c 3 fl oz - 3 c 4 fl oz?

52

Mrs Computer is 3 times older than her daughter Mousy The sum of their ages is 52 How old is Mousy?

x + 3x = 52 4x = 52 x = 13 Mrs. Computer is 39 and Mousy is 13. To solve this problem I gave each of the people a representative letter. Mrs Computer = C and Mousy = M The first statment "Mrs Computer is 3 times older that her daughter Mousy" translates to this C=M*3 The second statement "the sum of their ages is 52" translates to this M+C=52 Because we know that C=M*3 I can translate "How old is Mousy" to this equation M+3*M=52 which simplifies to this 4*M=52 then further to this M=52/4

How do you find an area of a four sided diagram?

Area = square root of {s1(s1-a)(s1-b)(s1-p)} + square root of {s2(s2-c)(s2-d)(s2-p)} where a,b,c and d are the four sides of the quadrilateral, p is the diagonal separating the sides a,b from c,d, and s1 = (a+b+p)/2 and s2 = (c+d+p)/2

Related Questions

What does 52 C in a D WJ's mean?

52 cards in a deck, without jokers.54 with jokers

What does 52 c in a p?

52 cards in a pack

What does 52 c in a p mean?

52 cards in a pack

52 C in P F J?

52 carti in pachetul de carti fara jokeri.

Who Wants To Know What 52 C in a P W J?

52 Cards in a Pack Without Jokers

What does 52 c in a p w j stand for?

Answer to 52 wk on a pIt stands for 52 White Keys on a Piano!

52 c in a p(w J)?

52 cards in a pack (without Jokers)

There are 52 playing cards they are divided into 13 suits diamonds hearts clubs and spades What is the probability of picking random hearts or clubs what is the answer in fraction decimal?

P(Heart or Club) = P(H) + P(C) = 13/52 + 13/52 = 26/52 = 1/2 = 0.5.

What is the probability of drawing a heart or a king in regular deck of playing cards?

P(Heart) = 13/52 P(King) = 4/52 P(Heart and a king)= 1/52 P(Heart or a king)=P(Heart) + P(King) - P(Heart and a king) =13/52+4/52-1/52 =16/52

52 c in a p no j?

hey tis is sandy, it means 52 cuts in piano

What is the probability of drawing and ace or a club?

aces in card=4 P(Aces)=4/52 clubs are= 13 P(Club) = 13/52 P(An Ace or a Club)= P(Ace). P (club)= 4/52*13/52=1/52

How did Belle Boyd marry?

Belle Boyd, a Confederate spy during the American Civil War, married twice. Her first marriage was to John Hammond in 1864, but it ended in divorce after just a few months. Subsequently, she married a British soldier, Samuel S. D. D. D. A. P. B. P. C. A. P. D. C. P. D. P. C. P. C. P. D. C. P. D. P. C. P. D. C. P. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P. D. C. P

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