Final answer:
The class had 4+x pumpkins on Monday, (4+x)+1 on Tuesday, and (4+x)+2 on Wednesday. There is a pattern of adding 1 pumpkin each subsequent day. If this continues, the equation for Friday will be (4+x)+4.
Step-by-step explanation:
To solve the question about how many pumpkins the class had on each day, let's go through the days one by one.
Monday: The class initially had 4 pumpkins, and Marta brought more, but the problem doesn't specify how many, so let's call the number that Marta brought 'x'. Therefore, the class had 4 + x pumpkins.
Tuesday: Beto brought 1 more pumpkin, so we add 1 to the total from Monday. The class now has (4 + x) + 1 pumpkins.
Wednesday: Shea brought 1 more pumpkin, so we add another 1 to the total from Tuesday. The class has (4 + x) + 1 + 1 pumpkins.
Regarding a picture, since the exact number Marta brought is unknown, we can't draw an exact representation. A number sentence for each day would be:
- Monday: 4 + x
- Tuesday: (4 + x) + 1
- Wednesday: (4 + x) + 1 + 1
Noticing the pattern each day, 1 additional pumpkin is being brought. If the pattern continues, on Thursday, one more would be brought, and on Friday again one more will be added.
So the formula for the class's pumpkins on Friday becomes: (4 + x) + 1 + 1 + 1 + 1.