One year ago the ratio between laxman and gopal salary was 3:4. the ratio of their individual salaries between last year's and this year's salaries are 4:5 and 2:3 respectively. at present the total of their salary is rs.4290. the salary of laxman now is :
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Answered by
15
Acc to question,
(4x + 2y) 3
------------- = ------
(5x + 3y) 4
solving it we can get x=y.
Also, acc to ques, 5x + 3y = 4290. Since x=y; 5x + 3x = 4290 or, 8x = 4290 or, x = 536.25.
Now,
Laxman's past salary = 4 x 536.25 = 2145
Laxman's present salary = 5 x 536.25 = 2681.25
Gopal's past salary = 2 x 536.25 = 1072.5
Gopal's present salary = 3 x 536.25 = 1608.75
Now you can tally the result.
Their tot present salary = 2681.25 + 1608.75 = 4290. [Proved]
(4x + 2y) 3
------------- = ------
(5x + 3y) 4
solving it we can get x=y.
Also, acc to ques, 5x + 3y = 4290. Since x=y; 5x + 3x = 4290 or, 8x = 4290 or, x = 536.25.
Now,
Laxman's past salary = 4 x 536.25 = 2145
Laxman's present salary = 5 x 536.25 = 2681.25
Gopal's past salary = 2 x 536.25 = 1072.5
Gopal's present salary = 3 x 536.25 = 1608.75
Now you can tally the result.
Their tot present salary = 2681.25 + 1608.75 = 4290. [Proved]
Answered by
3
- Answer:
1650
Step-by-step explanation:
one year ago L/G = 3/4 ________________1
the present salary will be somewhat more than last year,
let it be L+L1 and gopal's be G+G1
individual salaries L/L+L1 = 4/5 __________2
G/G+G1 = 2/3 _________3
now eq. 2/3
= 4/5 x 3/2
L/G x (G+G1/L+L1) = 4/5 x 3/2
from 1
G+G1/L+L1 = 4/5 x 3/2 x 4/3
G+G1/L+L1 = 8/5
13 parts = 4290
1 part = 330
laxman salary 5 parts = 5 x 330
= 1650
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