This solution addresses the quantitative reasoning problem concerning the number of mangoes eaten by five children.
Let the number of mangoes eaten by each child be denoted by their respective initials (A, B, C, D, E). We translate the given information into algebraic equations:
Solve the system of equations to find the number of mangoes eaten by each child:
The calculated number of mangoes are: A=16, B=24, C=19, D=27, E=18.
Compare the calculated values with the given statements:
The statement "E ate 18 mangoes and C ate 19 mangoes" is confirmed by the calculations.
The rectangle represents a set of calculations that are common across all the given equations. Identify the calculations involved and solve the fourth equation on the same basis:
$7 \blacksquare 4 = 27/4$
$6 \blacksquare 1 = 5$
$4 \blacksquare 3 = 11/3$
$a \blacksquare b = ?$
The rectangle represents a set of calculations that are common across all the given equations. Identify the calculations involved and solve the fourth equation on the same basis:
$7 \blacksquare 4 = 27/4$
$6 \blacksquare 1 = 5$
$4 \blacksquare 3 = 11/3$
$a \blacksquare b = ?$