The answer is x=3 i believe
Answer:

2. option D
3. option C
4. option D
5. option C
6. option B
7. option C
8. option D
9. option C
10. option C
Step-by-step explanation:
<h2>

</h2>






<h2>

</h2>





<h2>

</h2>



<h2>

</h2>




<h2>

</h2>




<h2>

</h2>




<h2>

</h2>




<h2>

</h2>




<h2>

</h2>



<h2>

</h2>



<h3>Hope it is helpful...</h3>
3:15pm hope this helps bff
Answer:
See below.
Step-by-step explanation:
Polly has the least. Let's work this from least to greatest.
They have £270. They share it together. Polly has £30. Andy has £60, and Phoebe has £180.
180 + 60 = 240.
240 + 30 = 270.
Pho: £180
Andy: £60
Polly: £30.
hope this helps.