Math, asked by banashree202, 7 months ago

A bag contains 5 white, 6 red and 4 green balls. One ball is drawn at random. What is the
probability of getting (1) a red ball (11) a non red ball​

Answers

Answered by aryanthakur34832
2

Answer:

a red ball = 6/15

a non red ball = 11/15

Step-by-step explanation:

helpful

plz brainliest

Answered by kajol3711
0

Answer:

White

White

White

White 6

White 6Red

White 6Red

White 6Red

White 6Red 9

White 6Red 9Green

White 6Red 9Green

White 6Red 9Green

White 6Red 9Green Total number of balls =5+6+9

White 6Red 9Green Total number of balls =5+6+9 =20

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total cases

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 20

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 20

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 20

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red)

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 20

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206 =

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206 = 10

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206 = 103

White 6Red 9Green Total number of balls =5+6+9 =20(i) Probability = Total casesfavourable cases P(Green) = 209 (ii) P(White or red) = 205+6 = 2011 (iii) P(neither green nor white) = P(Red) = 206 = 103

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