Becky will receive $1474 more if her salary is increased by 22%. Becky's pay was 50% less than Hannah's salary. Find out Hannah's salary.

Let's break down the problem step by step.

1. Determine Becky's current salary:

   • Let Becky's current salary be $B$.
   • If Becky's salary is increased by 22%, she will receive $1474 more.
   • This can be written as: $0.22B = 1474$.

2. Solve for Becky's salary:

   • $B = \frac{1474}{0.22}$.
   • $B = 6700$.

3. Relate Becky's salary to Hannah's salary:

   • Becky's pay was 50% less than Hannah's salary.
   • This means Becky's salary is 50% of Hannah's salary.
   • Let Hannah's salary be $H$.
   • Therefore, $B = 0.5H$.

4. Solve for Hannah's salary:

   • $6700 = 0.5H$.
   • $H = \frac{6700}{0.5}$.
   • $H = 13400$.

So, Hannah's salary is $13,400.

Let's break down the problem step by step.

1. Determine Becky's current salary:

   • Let Becky's current salary be $B$.
   • An increase of 22% in Becky's salary is given as $1474.
   • Therefore, $0.22B = 1474$.

2. Solve for Becky's salary:

   • $B = \frac{1474}{0.22}$.
   • $B = 6700$.

3. Relate Becky's salary to Hannah's salary:

   • Becky's salary is 50% less than Hannah's salary.
   • This means Becky's salary is half of Hannah's salary.
   • Let Hannah's salary be $H$.
   • Therefore, $B = 0.5H$.

4. Solve for Hannah's salary:

   • $6700 = 0.5H$.
   • $H = \frac{6700}{0.5}$.
   • $H = 13400$.

So, Hannah's salary is $13,400.