<span> a) 13 we know that the number of clubs in the deck/52 that the total number of cards in the deck =0 .25= 25%.
b) 12 the remaining number of clubs in the deck/51 the remaining number of cards in the deck = 0.235= 23.5%.
c) 11 same as above/50 the same as above = 0.22= 22%
d) 10/49 = 20.4%
e) 9/48 = 18.75%
f) The combinations that can be made with certain characteristics are
limited to say: ace of clubs to 12 other clubs, two of clubs to 12 other
clubs, three of clubs to 12 other clubs, etc. As the desired outcome is
reached, the probable outcome percentages must be multiplied together
to accommodate all combinations. the probability is .049%.
g) probability of dealt a flush is
13*12*11*10*9*4/52*51*50*49*48 = 617,760/311,875,200 = 0.00198079232, or
0.2% when round up. This is any of the 13 cards needed in a particular
suit, times any of the remaining 12, times any of the remaining 11 after
that, and so on multiplied by 4 since there are four suits in which
this can occur. This is divided by the number of cards in the deck 52
times the remaining cards when that's drawn, and so on and so forth. </span>
Squares 1 and 2 have the same area because they're both (a+b) on a side.
Each of these squares is covered by four identical right triangle tiles, legs a,b, hypotenuse c.
In the first picture we see the uncovered part of the square, not covered by triangular tiles, is two squares, area .
In the second picture the uncovered part of the square is a smaller square, area .
We just moved the tiles around on the square, so the uncovered part is the same in both cases. So
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The rectangular prism has a bottom rectangular base 6 by 8. So the diagonal is .
The diagonal and the 7 cm side make a right triangle whose hypotenuse is the diagonal of the rectangular prism we seek.
Answer: √149
Answer
55 for the top left and 35 for the top right
Explanation
7*7+6=49+6=55
And it is 7x+6
Top right
6x-7
6*7-7=42-7=35
I believe its 2
Hope this helps! :)
~Zain
A) Let x = cost of t-shirt:
x= 22.95-12.25
B) x = 22.95 -12.25 = 10.70
C) the t-shirt cost $10.70