Question

After spending 60% of his money, a man has 8000. How much money did he have before spending?​

Answer 1

$\huge \red{ \overline{ \boxed{λИƧᏔƎЯ}}}$

↝ʟᴇᴛ ᴛʜᴇ ᴛᴏᴛᴀʟ ᴍᴏɴᴇʏ ᴡɪᴛʜ ᴛʜᴇ ᴍᴀɴ ʙᴇ x

↝ʜᴇ sᴘᴇɴᴅ 60 % ᴏғ ʜɪs ᴍᴏɴᴇʏ

$\frac{60}{100} \times x = \frac{3x}{5}$

↝ᴍᴏɴᴇʏ ʟᴇғᴛ ᴡɪᴛʜ ʜɪᴍ ::-

$\frac{x - 3x}{5} = \frac{5x - 3x}{5} = \frac{2x}{5}$

↝ᴍᴏɴᴇʏ ʟᴇғᴛ ᴡɪᴛʜ ʜɪᴍ = 8000 [ɢɪᴠᴇɴ]

$\frac{2x}{5} = 8000$

$2x = 5 \times 8000 = 40000$

$x = \frac{40000}{2} = 20000$

➜ ᴍᴏɴᴇʏ ʜᴇ ʜᴀᴅ ʙᴇғᴏʀᴇ sᴘᴇɴᴅɪɴɢ = 20000

Answer 2

$\huge \underline \mathrm \color{purple}{Question↣}$

ᴀғᴛᴇʀ sᴘᴇɴᴅɪɴɢ 60% ᴏғ ʜɪs ᴍᴏɴᴇʏ, ᴀ ᴍᴀɴ ʜᴀs 8000. ʜᴏᴡ ᴍᴜᴄʜ ᴍᴏɴᴇʏ ᴅɪᴅ ʜᴇ ʜᴀᴠᴇ ʙᴇғᴏʀᴇ sᴘᴇɴᴅɪɴɢ?

$\huge \underline \mathrm \color{lightgreen}{ Answer↣}$

$\bf{He \: spend}$ $\bf{60 \%}$ $\bf{of \: his \: money.}$

$\bf{Then , \: remaining\: money}$ $\bf{ = (100-60)\% = 40\%}$

$\bf{Now,}$

$\bf{Let \: the \: money \: he \: has \: before \: spending \: be \: ‘x’ }$

$\bf{According \: to \: Question \: ↴}$

$\bf{ : \implies 40\% \: of \: x = 8000}$

⠀⠀⠀⠀⠀⠀$\bf{ : \implies \frac{40}{100} × = 8000}$

⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀⠀${\red{\boxed{\bf{ : \implies x = 20000}}}}$

$\bf{Hence~ , Orginal \: Money \: Before \: Spending}$ $\bold{= ₹20000}$