Verified by Ajay Kumar
A and B started a business with investments of ₹5000 and ₹4000, respectively. After 6 months, A added ₹1000 and B added ₹x. If the profit ratio is 11:18, find x.
₹9000
₹10000
₹12000
₹14000
Answer: B
A's investment-time = \(5000 \times 6 + 6000 \times 6 = 66000\). B's investment-time = \(4000 \times 6 + (4000+x) \times 6 = 48000 + 6x\). Using the profit ratio \(11:18\), \(66000/(48000+6x)=11/18\). Solving gives \(x=10,000\)₹.
A और B ने क्रमशः ₹5000 और ₹4000 के निवेश के साथ एक व्यवसाय शुरू किया। 6 महीने बाद, A ने ₹1000 और B ने ₹x जोड़े। अगर लाभ अनुपात 11:18 है, तो x ज्ञात कीजिए।
₹9000
₹10000
₹12000
₹14000
उत्तर: B
A का निवेश-समय = \(5000 \times 6 + 6000 \times 6 = 66000\)। B का निवेश-समय = \(4000 \times 6 + (4000+x) \times 6 = 48000+6x\)। लाभ अनुपात \(11:18\) से, \(66000/(48000+6x)=11/18\)। हल करने पर \(x=10000\) रुपये मिलता है।
Community answers
Votes use a first-party browser cookie to help prevent repeat votes. Votes indicate helpfulness, not correctness.
No community answers yet. Be the first to share how you solved it.
Share your solution
Help other learners understand the steps. Your answer will be reviewed before it appears.