Aditi, Bishnu, and Chetna initiated a business with the capital invested by Aditi and Bishnu in a ratio of 9:8. Chetna invested Rs. 800 less than Bishnu. After 18 months, Bishnu and Chetna increased their investment by 25% and 100%, and Chetna doubled her investment. This adjustment led to equal profit shares for Bishnu and Chetna at the end of 3 years. Determine the initial amount invested by Bishnu.
Let the initial investment made by ‘Aditi’ and ‘Bishnu’ be Rs. ‘9a’ and Rs. ‘8a’, respectively. Then, initial investment of ‘Chetna’ = Rs. (8a – 800) Ratio of profit shares of ‘B’ and ‘C’ = (8a × 18 + 8a × 1.25 × 18): {(8a – 800) × 18 + (8a – 800) × 2 × 18} = 324a:(432a – 43200) = 1:1 Or 108a = 43200 So, a = 43200 ÷ 108 = 400 So, amount invested by ‘Bishnu, initially = 8 × 400 = Rs. 3,200
[(17.97)2 ÷ 47.67 X 11.67] ÷ 26.85 = ?2 - (10.98 X 65.98)
30.11% of 149.99 + √195.97 ÷ 7.02 = ?
(11.98% of 449.99) - 3.998 = √?
630.11 ÷ 20.98 × 5.14 – 125.9 = √?
1219.98 ÷ 30.48 × 15.12 = ? × 2.16
2090.03 ÷ 54.98 x 49.9 = ? + 20.32
Direction: Please solve the following expression and choose the closest option
?² × 55% of (29 + 32 - 41) = 41.66% of 216 + 9
80.03% of 120.03 + 119.87 × 8.09 ÷ 5.998 = 2.01 ?
18.22 × 7.99 + 156.15 = ?