Solve for n.
21k−3n+9p>3p+12
Add -21k to both sides.
21k−3n+9p+−21k>3p+12+−21k
−3n+9p>−21k+3p+12
Add -9p to both sides.
−3n+9p+−9p>−21k+3p+12+−9p
−3n>−21k−6p+12
Divide both sides by -3.
−3n/−3 > −21k−6p+12/−3
n < 7k+2p−4
We are given with 13 cards in which each card has <span>four shapes : diamonds, hearts, clubs and spades. </span><span>In the deck, there are 52 cards all in all. The </span><span>number of black cards in the deck is 26 while the </span><span>number of face cards is 12 (jack, queen, king; 4 </span><span>cards each). The total number of cards then is 38. </span>Hence the probability is 38/52 or 19/26.
Answer:
each pair of distinct vertices we connect them up with
a line segment. There are (8 2 )=28 such line segments.
Step-by-step explanation:
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You use the quadratic formula