how many recipes in original joy of cooking?
458669
i think 20 here's a site where you could buy the book\n\nhttp://www.simonsays.com/content/book.cfm?sid=43&pid=406145
926536
One way to attack this is to see how many ways 20 books can be put  in a row and then see how may ways that row can be divided into 5 shelves. \n\nFor the row of 20, there are 20 choices for the first book, for each of the 20 choices of the first book there are always 19 left for the second giving 20*19 ways of picking the first two books.  Extending this on there are 18 choices for the third, etc.  So thee are 20*19*18*17.......*4*3*2*1or 20! ways to arrange the 20 books in order. That's 2.43 x 10^18.\n\nNow for each ordering, there are different ways to divide the order, without shuffling, among the shelves.  Since we have the books in order, we will keep them that way with the first set going in order to shelf one, next group to two, etc.  That way, we only need to figure how many ways the 20 books can be divided without regard to which book is which.  Each ordering above can go into any of the schemes to divide the books among the shelves so you just multiply the two numbers together to get the total number of possibilities.\n\nSince each shelf must have two books minimum, start by putting two books on each shelf and leaving them there.  The problem then comes down to how many ways can the remaining 10 books be divided among 5 shelves.  We really want to put 4 divisions along the row of 10 books to tell where one shelf ends and the other begins.  This gives 14 locations to be occupied by either a book or divider.  The number of possible arrangements of the 14 locations is 14!.  But since all dividers look the same and all books (for now) look the same, there are only 14!/(10! * 4!) = 1001 possible ways to divide it onto the shelves.\n\nSo there are 1001 ways to divide the 20 books among the shelves for each of the 20! Arrangements of books.  Multiplying these together gives 1001*20! = 2.43 x 10^21 ways to arrange the books.  If you want to see all the arrangements, I suggest you start arranging books right away.  If you put together one arrangement of books per second it would take about 5000 times the age of the universe to go through all of them.
905726
three sizes\nthree crusts\nten toppings\n\nLook in your math text under "combinations and permutations." You can do this!
787827
Start with 2 eggs water flour and an oven. Oh a nuc I thought you said cake
173074
How many bowls of soup before you 'thunk' this up?
1157073
one two three four five six seven eight nine ten
7569
it will be a straigh line.\nIf it takes same amount of food to make a door or a table, you can make 10 tables and zero door, or zero tables and 10 doors, or 5 of both, or 3 doors and 7 tables, and so on.
410272
Title: Sour Cream Sugar Cookies\n  Categories: Cookies\n       Yield: 48 servings\n  \n       1 c  Sugar\n     1/2 c  Butter or margarine\n            Softened\n     1/2 c  Sour cream\n   1 1/2 ts Vanilla\n       1    Egg\n   2 1/2 c  All-purpose flour\n       1 ts Baking powder\n     1/2 ts Baking soda\n     1/2 ts Salt\n            Sugar\n  \n      Heat oven to 400 degrees. Mix 1 cup sugar, the butter, sour cream,\n   vanilla and egg. Stir in remaining ingredients except sugar. Drop dough by\n   rounded teaspoonfuls into sugar; roll gently until completely coated. Place\n   about 2 inches apart on ungreased cookie sheet. Flatten to about 1/4-inch\n   thickness with bottom of glass. Bake 7 to 8 minutes or just until set. Cool\n   slightly; remove from cookie sheet. ABOUT 4 DOZEN COOKIES Source: Betty\n   Crocker's Old-Fashioned Cookbook, c1990, 1992 ISBM #0-13-073693-7
964273
If you number the tpopping from 1 to 8, you can have the following combinations of different toppings (numbered for simplicity):\n1) 1, 2, 3\n2) 1, 2, 4\n3) 1, 2, 5\n4) 1, 2, 6\n5) 1, 2, 7\n6) 1, 2, 8\n7) 1, 3, 4\n8) 1, 3, 5\n9) 1, 3, 6\n10) 1, 3, 7\n11) 1, 3, 8\n12) 1, 4, 5\n13) 1, 4, 6\n14) 1, 4, 7\n15) 1, 4, 8\n16) 1, 5, 6\n17) 1, 5, 7\n18) 1, 5, 8\n19) 1, 6, 7\n20) 1, 6, 8\n21) 1, 7, 8\n22) 2, 3, 4\n23) 2, 3, 5\n24) 2, 3, 6\n25) 2, 3, 7\n26) 2, 3, 8\n27) 2, 4, 5\n28) 2, 4, 6\n29) 2, 4, 7\n30) 2, 4, 8\n31) 2, 5, 6\n32) 2, 5, 7\n33) 2, 5, 8\n34) 2, 6, 7\n35) 2, 6, 8\n36) 2, 7, 8\n37) 3, 4, 5\n38) 3, 4, 6\n39) 3, 4, 7\n40) 3, 4, 8\n41) 3, 5, 6\n42) 3, 5, 7\n43) 3, 5, 8\n44) 3, 6, 7\n45) 3, 6, 8\n46) 3, 7, 8\n47) 4, 5, 6\n48) 4, 5, 7\n49) 4, 5, 8\n50) 4, 6, 7\n51) 4, 6, 8\n52) 4, 7, 8\n53) 5, 6, 7\n54) 5, 6, 8\n55) 5, 7, 8\n56) 6, 7, 8\n\nThis means that there are 56 different topping combinations. Since there are 3 types of pizza, 168 (which is 56 * 3) is the number of different pizzas you can choose from here.\n\nAnswer: 168 different pizza type and topping posibilities.
825095
I'm hosting too.  Here's a list of what will be on the menu:\n\nTurkey\nStuffing\nMashed Potatoes\nGravy\nRolls\nCorn\nMy wife's famous baked broccoli/cauliflower casserole\nCandied yams (sweet potatoes)\nCranberry sauce\nPumpkin pie\nApple pie\n\nOK, so it's very traditional and pretty boring, but hey...it only comes once a year and my family likes the traditional dinner, so it works for us
509521
There is a book called Fraction Pizzas.  I've used it before...great resource.  Can't remember the author off hand and the author wasn't listed on Amazon.  They did have the ISBN number.  You can use this to order from another source...or it would help librarians at your local library.  The ISBN number is  0768209633
293991
Chancellor, since you gave me the best recipe for brownies, I found this for u. Check it out I think is quite complete!!
627197
Check out the history and recipes below.  Good luck.
555206
There are 69 that include N. (134 overall)\n\nexamples are \nanalog atonal clang conga natal notal talon tango tanga tonal clan gnat tang tong
342259
6! or 720 arrangements.\n\n2 * 4! or 48 with vowels at the ends, so it's a 1/15 chance.\n\nEdit: Yeah, I messed up.  Forgot the *2.
701110
I have a cookbook of hers, it is like a family album with really nice recipes and Dave added his goofiness too. I think pumpkin and blueberry.
222134
the rest of the cake you made?