A bag contains 12 balls out of which 'x' are red, if 6 more red balls are put in
the bag, the probability of drawing a red ball will be double. Find 'x'.
When the two polynomials x-px + x + 6 and 2x - x - (p+3) X-6
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Answer:
Total balls=12
Let the red balls be x
So,P1 = x/12
If the red balls increased to 6 then,
Total balls will be = 12+6=18
Red balls will be = x+6
So, P2 = x+6/18
Now,
x/12 = x+6/18
x/2 = x+6/3
3x = 2x+12
3x-2x = 12
x = 12
Answered by
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Step-by-step explanation:
Given A bag contains 12 balls out of which 'x' are red, if 6 more red balls are put in the bag, the probability of drawing a red ball will be double. Find 'x'.
- Given total balls in the box = 12
- Red balls in the box = x
- Probability of drawing a red ball = Number of red balls / total number of balls
- = x/12
- If 6 more red balls are put in the box then total number of balls will be 12 + 6 = 18
- Number of red balls = x + 6
- Probability of drawing a red ball = x + 6 / 18
- According to question probability of drawing a red ball is double
- So new probability = 2 x old probability
- So x + 6 / 18 = 2 x x / 12
- So x + 6 / 18 = x/6
- Or x + 6 / 3 = x
- Or 3x = x + 6
- Or 2x = 6
- Or x = 3
- Therefore number of red balls is 3
Reference link will be
https://brainly.in/question/1530378
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