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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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52 cards in a pack without jokers

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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.

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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

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