Lara works out $112.4÷16$. She writes: 

This is my $16$ times table.

$1$	$2$	$3$	$4$	$5$	$6$	$7$	$8$	$9$	$10$
$16$	$32$	$48$	$64$	$80$	$96$	$112$	$128$	$144$	$160$

I can use the table to work out the division like this: 

$16)112.4^4{0}^{8}0(7.25$

 So, $112.4÷16=7.25$. Explain the mistake that Lara has made.

Lara works out $112.4÷16$. She writes: 

This is my $16$ times table.

I can use the table to work out the division like this: 

$16)112.4^4{0}^{8}0(7.25$

 So, $112.4÷16=7.25$. Write down the correct answer.

Kyle works out $251.55÷26$. He writes: 

This is my $26$ times table.

I can use the table to work out the division like this: 

$26\left)251{.}^{17}{5}^{19}5\right(9.67 r13$

So, $251.55÷26=9.67$ remainder $13$

Instead of stopping the division and writing 'remainder $13$', what should Kyle have done?

Kyle works out $251.55÷26$. He writes: 

This is my $26$ times table.

I can use the table to work out the division like this: 

$26\left)251{.}^{17}{5}^{19}5\right(9.67 r13$

So, $251.55÷26=9.67$ remainder $13$

Work out the correct answer.