The prompt explained each player draws (without looking) three cards. Each card has a number between 1 and 9 on it. The players then place their cards on their heads so that everyone but themselves can see the cards. The object of the game for a player to guess their own cards. The first person to guess correctly wins.
Graded: problem p.235 #3 (1 pt) P 235 #10 (1pt) p. 286 #9 (1pt) Stat 10/Sanchez Hwk 6 answer key p.235, no 3.- Four cards will be dealt off the top of a well-shuffled deck. There are two options: (i) To win $1 if the first card is a club, and the second is a diamond, and the third is a heart, and the fourth is a spade. (ii) To win $1 if the four cards are of four different suits. Which option is better? Or are they the same?
Given is the augmented matrix of a system of equations: 1 5 6 2 7 1 3 5 1 5 7 13 Write the new form of the augmented matrix after the following row operations. R1 r1 r3 , R2 r2 7r3 6. Four times the number of white marbles exceeded 9 times the number of red marbles by 10. The ratio of blue marbles to red marbles was 3 to 1. There is a total of 65 marbles of all 3 colors.
Class B addresses always has the first bit set to 1 and their second bit set to 0. Since Class B addresses have a 16-bit network mask, the use of a leading 10 bit-pattern leaves 14 bits for the network portion of the address, allowing for a maximum of 16,384 networks. Class C addresses have their first two bits set to 1 and their third bit set to 0. Since Class C addresses have a 24-bit network mask, this leaves 21 bits for the network portion of the address, allowing for a maximum of 2,097,152 networks. Class d is used for multicasting, hardly ever used.
Then divide each term by GCF to determine what is left inside the parentheses.) Example 2: 18x2y3z5 - 24x5y2z + 30x3y4z2 Solution: 6x2y2z(3yz4 - 4x3 + 5xy2z) 2. Look to see if it is a difference between two perfect squares. (need 4
They are equivalent because they represent the powers of 10 3: Based on the breakdown of the decimal and binary systems in this lab, describe the available digit values and the first four digits of a base 5 numbering system. You can use the binary system as a reference, where the available digit values are 0 and 1 and the first four digits are 1, 2, 4, and 8. The digit values in a base numbering system are 1s and 0s. You are using 16, 8, 4, 2, 1 instead of 128, 64, 32, 16, 8, 4, 2, and 1. 4: Using the Internet and the Help files in Excel, explain why creating a converter from decimal to binary would be more difficult to construct.
BGG, GGB (3) Exactly one of the three children will be a girl. BBG, BGB, GBB (4) None of the three children will be a girl. BBB c) Assuming that all sample space outcomes are equally likely, find the probability of each of the events given in part b. ¼, ¼, 3/8, 1/8 4.20 John and Jane are married. The probability that John watches a certain television show is .4.
{ b = 2 + a } b) Multiplies b by 4 and stores the result in a. { a = b * 4} c) Divides a by 3.14 and stores the result in b. { b = a MOD 3.14 } d) Subtracts 8 from b and stores the result in a { a = 8 – b } 4. Assume the variables result, w, x, y and z are all integers, and that w=5, x=4, y=8 and z=2. What value will be stored in result in each of the following statements?
After looking at the photo this should target the young audience of our generations. In this photo Joseph Cada the winner of the event was the youngest guy ever to win this types of prestigious event at the age of twenty one years old. On top of the money you see the two random cards, those were the actual cards that he had in his hand, this proves again that this is the game of skill and not luck or gambling. There is an old saying that you play the player and not your cards in poker, this is the perfect example of that. The logos logic is the first question that come in people's mind right after they glace at the photo, is that money real.
If s>g and if no student works in more than one group, which of the following calculations will determine approximately how many students should be in each lab group? A) gs B) s-g C) g-s D) s/g 11) Tickets for a play cost $6 each for adults and $3 each for children. If 160 of these tickets were bought for a total of $816 how many adult’s tickets were bought? A) 110 B) 111 C) 112 D) 115 12) Let r◊s=rs+s for all integers r and s If r◊s =0 and s does not equal 0 , what must r equal? A) -2 B) -1 C) 1 D) 2 13) The cells of a certain type of bacteria increase in number by each splitting into two cells every 30 minutes.