00:01
So here the question is to find the optimal bundle.
00:05
So you find the optimal bundle.
00:08
So first, let's form the budget equation.
00:14
First, let's form the budget equation.
00:18
And this budget equation is given by 3x plus 2y, which is equal to 25.
00:30
So, slope of the budget equation is the slope of the budget equation.
00:45
Slope of the budget equation.
00:50
Slope of the budget equation becomes equal to minus 3 over 2, which is minus 1 .5.
01:10
So from the utility function, marginal rate of substitution, from the utility function, from utility function marginal marginal rate of substitution marginal rate of substitution which is m r s we will have m r s equals minus m u x so this becomes equal to minus 0 .5 y over 0 .5x so we have minus y over x at optimal consumption bundle optimal at optimal consumption bundle at optimal consumption bundle slope which is equal to m r s we had minus 1 .5 equals y over x and also from here you're going to get y equals 1 .5 x y equals 1 .5 x so substituting the bare value in the budget equation when you substitute the bare value in the budget equation then it means you are going to get 3x plus 2 multiplied by 1 .5 x x which is equal to 25...