Challenger App

No.1 PSC Learning App

1M+ Downloads
Sugar solution in jar A contain 20% sugar in it and jar B contain 30% . It is taken 4 liter and 6 liter respectively and mixed to get what % of sugar solution ?

A56

B26

C46

D32

Answer:

B. 26

Read Explanation:

Basic Concept: Calculating Sugar Content

  • To determine the amount of sugar in each jar, multiply the total volume by the respective sugar percentage.

  • For Jar A: Amount of sugar = 20% of 4 liters = (20/100) × 4 = 0.8 liters.

  • For Jar B: Amount of sugar = 30% of 6 liters = (30/100) × 6 = 1.8 liters.

Calculating Total Sugar and Total Volume

  • The total amount of sugar in the mixed solution is the sum of sugar from both jars: 0.8 liters (from A) + 1.8 liters (from B) = 2.6 liters.

  • The total volume of the mixed solution is the sum of the volumes from both jars: 4 liters (from A) + 6 liters (from B) = 10 liters.

Determining the Final Percentage

  • The percentage of sugar in the final mixture is calculated by dividing the total amount of sugar by the total volume of the solution, then multiplying by 100.

  • Percentage of sugar = (Total Sugar / Total Volume) × 100 = (2.6 / 10) × 100 = 0.26 × 100 = 26%.


Related Questions:

ഒരു കച്ചവടത്തിനു രാമൻ, ക്യഷ്ണൻ, ഗോപാൽ എന്നിവർ യഥാക്രമം 3000, 5000, 2000 രൂപ മുടക്കി. ഒരു വർഷം കഴിഞ്ഞപ്പോൾ 1700 രൂപ ലാഭം കിട്ടിയാൽ രാമൻറ ലാഭവിഹിതമെന്ത്?
A starts business with Rs. 3500 and after 5 months, B joins with A as his partner. After a year, the profit is divided in the ratio 2 : 3. What is B's contribution in the capital?
A, B and C invested capital in the ratio 5 : 7 : 4, the timing of their investments being in the ratio x : y : z. If their profits are distributed in the ratio 45 : 42 : 28, then x : y : z = ?
Mohan, Rahul, and Geeta enter into a partnership. They invest 35,000, ₹75,000, and 1,05,000, respectively. At the end of the first year, Rahul withdraws 25,000, while at the end of the second year, Geeta withdraws 75,000. In what ratio will the profit be shared at the end of 3 years?
Three partners A, B, and C divide Rs. 2,21,000 amongst themselves in such a way that if Rs. 2,000, Rs. 3,000, and Rs. 4,000 are removed from the sums that A, B, and C received, respectively, then the share of the sums that they will get are in the ratio 11:18:24. How much (in Rs.) did B receive?