Question 1 options:

Use the five-step thinking plan to help you solve this problem.



Marlene's cat Josie weighed .95 pounds at birth. On her first birthday, Josie weighed 9.2 times her birth weight. What was Josie's weight on her first birthday?



Blank Space__________pounds

Blank Space = .95 pounds * 9.2 = 8.74 pounds

To solve this problem using the five-step thinking plan, follow these steps:

Step 1: Understand the problem
Marlene's cat Josie weighed .95 pounds at birth. On her first birthday, Josie weighed 9.2 times her birth weight. We need to find Josie's weight on her first birthday.

Step 2: Devise a plan
To find Josie's weight on her first birthday, we will multiply her birth weight by 9.2, as given in the problem.

Step 3: Implement the plan
Multiply .95 (Josie's birth weight) by 9.2 (the factor by which her birth weight increased).

.95 * 9.2 = 8.74

Step 4: Review the solution
The product of .95 and 9.2 is 8.74. Therefore, Josie's weight on her first birthday was 8.74 pounds.

Step 5: Reflect on the problem
We successfully used the five-step thinking plan to solve the problem and found the weight of Josie on her first birthday to be 8.74 pounds.

To solve this problem, we can use the five-step thinking plan:

Step 1: Understand the problem
The problem states that Josie's weight on her first birthday is 9.2 times her birth weight.

Step 2: Identify the input values
The input values in this problem are Josie's birth weight, which is 0.95 pounds.

Step 3: Determine the math operations needed
To find Josie's weight on her first birthday, we need to multiply the birth weight by 9.2.

Step 4: Perform the calculations
Multiply 0.95 pounds by 9.2:
0.95 pounds * 9.2 = 8.74 pounds

Step 5: Check the answer
There are no specific directions to check the answer, but we can make sure our answer is reasonable. Since 0.95 pounds is less than 1 pound, it's reasonable to expect Josie's weight to be less than 10 pounds. Therefore, our answer of 8.74 pounds is reasonable.

So, Josie's weight on her first birthday was 8.74 pounds.