We appreciate your visit to Judy has tex 186 tex in her savings account Every month she withdraws tex 13 tex Which number pattern shows how much is left in. This page offers clear insights and highlights the essential aspects of the topic. Our goal is to provide a helpful and engaging learning experience. Explore the content and find the answers you need!
Answer :
To determine the pattern of how much money Judy has left in her savings account after each monthly withdrawal, let's break down the problem step-by-step:
1. Initial Amount: Judy starts with [tex]$186 in her savings account.
2. Monthly Withdrawal: Each month, Judy withdraws $[/tex]13.
3. Calculating the Amount Left After Each Withdrawal:
- Month 1: Judy has [tex]$186 initially. After withdrawing $[/tex]13, the amount left is:
[tex]\[
186 - 13 = 173
\][/tex]
- Month 2: Starting with [tex]$173. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
173 - 13 = 160
\][/tex]
- Month 3: Starting with [tex]$160. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
160 - 13 = 147
\][/tex]
- Month 4: Starting with [tex]$147. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
147 - 13 = 134
\][/tex]
- Month 5: Starting with [tex]$134. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
134 - 13 = 121
\][/tex]
4. Resulting Number Pattern: After calculating each month's remaining balance, the pattern of balances is:
186, 173, 160, 147, 134, 121
Thus, the correct answer is B. 186, 173, 160, 147, 134, 121.
1. Initial Amount: Judy starts with [tex]$186 in her savings account.
2. Monthly Withdrawal: Each month, Judy withdraws $[/tex]13.
3. Calculating the Amount Left After Each Withdrawal:
- Month 1: Judy has [tex]$186 initially. After withdrawing $[/tex]13, the amount left is:
[tex]\[
186 - 13 = 173
\][/tex]
- Month 2: Starting with [tex]$173. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
173 - 13 = 160
\][/tex]
- Month 3: Starting with [tex]$160. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
160 - 13 = 147
\][/tex]
- Month 4: Starting with [tex]$147. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
147 - 13 = 134
\][/tex]
- Month 5: Starting with [tex]$134. After another $[/tex]13 withdrawal, the amount left is:
[tex]\[
134 - 13 = 121
\][/tex]
4. Resulting Number Pattern: After calculating each month's remaining balance, the pattern of balances is:
186, 173, 160, 147, 134, 121
Thus, the correct answer is B. 186, 173, 160, 147, 134, 121.
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