Math, asked by tapas2975, 1 year ago

meena and geeta went shopping with an equal amount mobey.Meena spent rs 6000 and geeta soent rd 15000. After the shooping amount remaining with geeta was equal to 1/7 of what meena had. The smount of money with geeta sfter shopping is how many rupees​

Answers

Answered by Anonymous
3

\blue{\bold{\underline{\underline{Answer:}}}}

 \:\:

 \green{\underline \bold{Given :}}

 \:\:

  • Meena spend Rs 6000
  • Geeta spend Rs 15000
  • Amount remaining with Geeta is 1/7 of what Geeta has.

 \:\:

 \red{\underline \bold{To \: Find:}}

 \:\:

  • Amount of money with Geeta after shopping.

 \:\:

\rule{200}2

\large{\orange{\underline{\tt{Solution :-}}}}

 \:\:

Let meena has 'x' Rs

Let geeta has 'y' Rs

As amount of both have is equal hence,

 \green{\bold{x = y}}

 \:\:

 \underline{\bold{\texttt{Money remaining with meena  after shopping :}}}

 \:\:

\purple\longrightarrow  \sf x - 6000

 \underline{\bold{\texttt{Money remaining with geeta after shopping :}}}

 \:\:

\purple\longrightarrow  \sf y - 15000

 \:\:

 \purple{\underline \bold{According \: to \: the \ question :}}

 \:\:

 \rm \longmapsto x - 6000 = 7(y - 15000 )

 \:\:

 \rm \longmapsto x - 6000 = 7y - 105000

 \:\:

 \underline{\bold{\texttt{x = y [given]}}}

 \:\:

 \rm \longmapsto x - 6000 = 7x - 105000

 \:\:

 \rm \longmapsto 7x - x = 105000 - 6000

 \:\:

 \rm \longmapsto 6x = 99000

 \:\:

 \rm \longmapsto x = 16500

 \:\:

\red\longrightarrow  \tt \boxed { x = 16500}

 \:\:

They both have 16500 Rs before shopping.

 \:\:

Money remaining with geeta after shopping :

 \:\:

 \sf \implies  16500 - 15000 = 1500

Hence Geeta has 1500 Rs remaining after shopping.

\rule{200}4

Answered by drishtikiran007
0
Considering his income 100.

Expenditure = 60 ,Savings =40

New Income= 115 (15%of 100+100)

Expenditure Increased by 5% means , 5% of 60 +60 = 63

New Savings = 115–63 = 52

New Increase in Savings = 52–40 =12

Increase in %= (12/40) *100 = 30%

Do Comment and let me know if answer is helpful
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