Williams, a painter, has 9 jars of paint: 4 are orange, 2 are yellow, and the rest are brown. Williams will combine 3 jars of paint into a new container to make a new colour, which he will name according to the following conditions: 1) C1, if the paint contains 2 jars of brown paint and no orange paint 2) C2, if the paint contains 3 jars of brown paint. 3) J1, if the paint contains at least 2 jars of orange paint 4) J2, if the paint contains exactly 1 jar of orange paint What is the probability that the new colour will be a shade of J (J1 or J2)?	Choose one:
A) 74/42
B) 37/84
C) 21/42
D) 37/42
E) 42/42
the probability that it would be J1 or J2 is same as 1-()probability that it is C1 or C2   For C1-3C2(Brown)*2C1(Yellow)=3*2= 
<gadget id="calculator">3*2</gadget>
<output>6</output>
6   For C2-3C3(all brown)=1   Total=9C3=84   1-7/84=77/84= 37/42   Answer : 37/42
<result>D</result>
Williams, a painter, has 9 jars of paint: 4 are orange, 2 are yellow, and the rest are brown. Williams will combine 3 jars of paint into a new container to make a new colour, which he will name according to the following conditions: 1) C1, if the paint contains 2 jars of brown paint and no orange paint 2) C2, if the paint contains 3 jars of brown paint. 3) J1, if the paint contains at least 2 jars of orange paint 4) J2, if the paint contains exactly 1 jar of orange paint What is the probability that the new colour will be a shade of J (J1 or J2)?