ow suppose Jack$$s preferences are represented by u$($x$1,$ x$2)=2$x $1$

$2$

$1$ x $1$

$2$

$2+10.$ How many

utils would the bundle $(20,5)$ generate?

$($e$)$ The indifference curve through the bundle $(20,5)$ also passes through the bundles $(,10),$

$(,40),(5,),$ and $(,2\mathrm{.}5)$

$($f$)$ Draw the indifference curve that passes through the five bundles below. Label it IC$1.$

What type of preference does this utility function represent?

x$2$

x$15101520253035404550$

$5$

$10$

$15$

$20$