We solved two equations yielding Rs 60,000 and Rs 20,000 as unknown values. Additionally, a list of business transactions provided detailed information regarding capital and goods transactions. This approach helps in understanding financial management in a business context.
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Solve the first equation: ? = R s 50 , 000 + R s 10 , 000 , which gives R s 60 , 000 .
Solve the second equation: 100000 = ? + R s 80 , 000 , which gives R s 20 , 000 .
List all the provided business transactions.
The solutions to the equations are R s 60 , 000 and R s 20 , 000 .
Explanation
Problem Overview We are given two equations to solve and a list of business transactions to record. Let's solve each equation separately and then list the transactions.
Solving the First Equation The first equation is: ? = R s 50 , 000 + R s 10 , 000 . To find the unknown value, we simply add the two amounts: R s 50 , 000 + R s 10 , 000 = R s 60 , 000 . Therefore, the unknown value is R s 60 , 000 .
Solving the Second Equation The second equation is: 100000 = ? + R s 80 , 000 . To find the unknown value, we subtract R s 80 , 000 from 100000 : 100000 − R s 80 , 000 = R s 20 , 000 . Therefore, the unknown value is R s 20 , 000 .
Listing the Transactions Now, let's list all the business transactions provided:
Prapti Sharma started business with cash R s 150 , 000 .
Solan Mahargan commenced a business with stock of goods R s 100 , 000 .
Sakar invested in a new business with cash R s 40 , 000 , bank balance R s 30 , 000 , and furniture R s 10 , 000 .
Prepping balance of capital R s 175 , 000 .
Commenced business with goods R s 16 , 000 .
Goods sold for cash R s 8 , 000 (Profit R s 2 , 000 ).
Goods costing R s 2 , 000 sold for cash at a profit of R s 300 .
Goods costing R s 1 , 000 sold for cash at a... (The sentence is incomplete).
Final Answer The solutions to the equations are R s 60 , 000 and R s 20 , 000 , respectively. The list of business transactions is provided above.
Examples
Understanding basic equations like these is crucial in managing personal finances. For example, if you want to buy a new phone that costs R s 60 , 000 and you have R s 50 , 000 saved, you can use the equation R s 50 , 000 + x = R s 60 , 000 to determine how much more money you need to save. Similarly, if you have R s 100 , 000 in your bank account and you spend R s 80 , 000 , you can use the equation R s 100 , 000 − R s 80 , 000 = x to calculate your remaining balance. These simple calculations are fundamental to budgeting and financial planning.