Question

alok receives 10000 per month on selling his toyes and spend 6000 on raw materials find the ration of

Answer 1

SOLUTION

WE HAVE,

REQUIRED RATIO,

$\frac{money \: received}{money \: spent} \\ = \frac{10000}{6000} \\ = \frac{5}{3} = 5 : 3$

Answer 2

a) The ratio of the expenditure to the income is 3 : 5.

b) The ratio of the total money received to the expenditure is 2 : 3.

c) The ratio of the total income to the total money received​ is 5 : 2.

Step-by-step explanation:

Given : Alok receives 10000 per month on selling his toyes and spend 6000 on raw materials.

To find : The ration of

(a) the expenditure to the income;

(b) total money received to the expenditure;

(c) income to the total money received.​

Solution :

a) Expenditure = Rs.6000

Income = Rs.10000

The ration of the expenditure to the income is

$R=\frac{\text{Expenditure}}{\text{Income}}$

$R=\frac{6000}{10000}$

$R=\frac{3}{5}$

The ratio of the expenditure to the income is 3 : 5.

b) Expenditure = Rs.6000

Total money saved = Income - Expenditure

Saving=Rs.10000-Rs.6000

Saving= Rs.4000

The ration of the total money received to the expenditure is

$R=\frac{\text{Saving}}{\text{Expenditure}}$

$R=\frac{4000}{6000}$

$R=\frac{2}{3}$

The ratio of the total money received to the expenditure is 2 : 3.

c) Total money received = Rs.4000

The ration of the income to the total money received is

$R=\frac{\text{Income}}{\text{Money recieved}}$

$R=\frac{10000}{4000}$

$R=\frac{5}{2}$

The ratio of the total income to the total money received​ is 5 : 2.

#Learn more

A man earns rs 8500 per month and his friend earns rs 10000 per month. if each spends 7500 per month. find the ratio of their savings .

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