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Answer :
Sure, I can help with that! Let's work through the multiplication step-by-step to find [tex]\(94 \times 951\)[/tex].
Here's a detailed solution to this multiplication problem:
1. Write down the problem:
[tex]\[
94 \times 951
\][/tex]
2. Multiply 94 by 951 using the standard algorithm:
- First, multiply 94 by 1 (which is the unit's place of 951):
[tex]\[
94 \times 1 = 94
\][/tex]
- Next, multiply 94 by 50 (which is the tens place of 951, remember to add a zero at the end):
[tex]\[
94 \times 50 = 4700
\][/tex]
- Finally, multiply 94 by 900 (which is the hundreds place of 951, remember to add two zeros at the end):
[tex]\[
94 \times 900 = 84600
\][/tex]
3. Add the results of these multiplications together:
[tex]\[
\begin{array}{r}
\phantom{+} 94 \\
+4700 \\
+84600 \\
\hline
89394
\end{array}
\][/tex]
So, by adding up all of these products, you get the final result:
[tex]\[
94 \times 951 = 89394
\][/tex]
Therefore, the answer is [tex]\( 89394 \)[/tex].
Here's a detailed solution to this multiplication problem:
1. Write down the problem:
[tex]\[
94 \times 951
\][/tex]
2. Multiply 94 by 951 using the standard algorithm:
- First, multiply 94 by 1 (which is the unit's place of 951):
[tex]\[
94 \times 1 = 94
\][/tex]
- Next, multiply 94 by 50 (which is the tens place of 951, remember to add a zero at the end):
[tex]\[
94 \times 50 = 4700
\][/tex]
- Finally, multiply 94 by 900 (which is the hundreds place of 951, remember to add two zeros at the end):
[tex]\[
94 \times 900 = 84600
\][/tex]
3. Add the results of these multiplications together:
[tex]\[
\begin{array}{r}
\phantom{+} 94 \\
+4700 \\
+84600 \\
\hline
89394
\end{array}
\][/tex]
So, by adding up all of these products, you get the final result:
[tex]\[
94 \times 951 = 89394
\][/tex]
Therefore, the answer is [tex]\( 89394 \)[/tex].
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