Suppose the consumer have 15 rupees to spend on purchasing two goods namely $x_1$ and $x_2$ where the price of $x_1$ is 2.50 and price of $x_2$ is 1.50 then what is the maximum quantity of $x_1$ and $x_2$ at which the consumer's budget line will intersect the axis of the graph if $x_1$ and $x_2$ are represented in the vertical axis and horizontal axis of the graph respectively.
( $x_1$ =7.5 and $x_2$ =15)
( $x_1$ =10 and $x_2$ =6)
( $x_1$ =6 and $x_2$ =10)
( $x_1$ =15 and $x_2$ =7.5)

Question

Suppose the consumer have 15 rupees to spend on purchasing two goods namely $x_1$ and $x_2$ where the price of $x_1$ is 2.50 and price of $x_2$ is 1.50 then what is the maximum quantity of $x_1$ and $x_2$ at which the consumer's budget line will intersect the axis of the graph if $x_1$ and $x_2$ are represented in the vertical axis and horizontal axis of the graph respectively.

( $x_1$ =7.5 and $x_2$ =15)

( $x_1$ =10 and $x_2$ =6)

( $x_1$ =6 and $x_2$ =10)

( $x_1$ =15 and $x_2$ =7.5)

Accepted Answer

($$x_1$$=6 and $$x_2$$=10)

Answer

($$x_1$$=7.5 and $$x_2$$=15)

Answer

($$x_1$$=10 and $$x_2$$=6)

Answer

($$x_1$$=15 and $$x_2$$=7.5)