Math, asked by rudraksh, 1 year ago

1.Chandrika's mother was 4 times her age 10 years ago.She will be twice as old as chandrika from now.find present age of candida's mother.
Pls answer this question with working
2.The smallest of three consecutive number is added to twice the largest.The result obtained is 7 less than 4 times the middle number.find the numbers. Answer them with working


keerthika1998lekha: 1 st question 3rd line-is it candida's mom or chandrika's mom?
rudraksh: It's chandrikas mother
keerthika1998lekha: hmm okay
rudraksh: Pls answer it
keerthika1998lekha: sry yar i dont know the 2nd
AvmnuSng: are you sure 1st ques is complete... i'll solving 2nd one, review 1st ques one more time
keerthika1998lekha: 1st question is incomplete
keerthika1998lekha: smthng needs to be filled in it
rudraksh: Its twice as old as chandrika 10 years from now...sry for the mistake
rudraksh: Guys pls answer 2nd one

Answers

Answered by AvmnuSng
4
1.
C is Chandrika
M is Chandrika's Mom

At present time,
age of C = x
age of M = y

Before 10 years,
age of C = (x - 10)
age of M = (y - 10)

After 10 years
age of C = (x + 10)
age of M = (y + 10)

now,
(y - 10) = 4 * (x - 10) => 4 * x - y = 30
(y + 10) = 2 * (x + 10) => 2 * x - y = -10

Solving above two equations, x = 20, y = 50

2. Three consecutive no. x - 1, x and x + 1
Now, (x - 1) + 2 * (x + 1) = 4 * x - 7
=> 3 * x + 1 = 4 * x - 7
=> x = 8
So, no. are 7, 8, 9

rudraksh: Thanks#PM using....It is great help
rudraksh: Thanks#AvmnuSng:-)
AvmnuSng: I solved 1st ques... you can check it
keerthika1998lekha: ya good
rudraksh: Thanks
Answered by gautamisahoo
0
1. Let Chandrika's mothers age now = x,
               10 yrs ago her age= x-10
               10 yr hence her age= x+10
ATQ       10 yr ago  Chandrika's age = (x-10)/4 yr
ATQ      10 yr hence her age = (x+10)/2
Then we have (x-10)/4 + 20 = (x+10)/2
          Solving    x -10 + 80 = 2x +20
                                      x = 50
Present age of Chandrika's mother is 50 yrs.

2. Let the consecutive no.s be x-1, x and x+1
ATQ  (x-1) + 2(x+1) = 4x -7
     ⇒    x-1 + 2x +2 = 4x -7
     ⇒    x = 8
Then we have the numbers  8-1, 8, 8+1 i.e 7,8,9
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