\(\displaystyle 100\) can be thought of as \(\displaystyle 1\) bundle of ten tens, called a "hundred." The image provided can show you that when we put ten rods of \(\displaystyle 10\) together, called a bundle, we get \(\displaystyle 100\). 

\(\displaystyle 100\) can be thought of as \(\displaystyle 1\) bundle of ten tens, called a "hundred." The image provided can show you that when we put ten rods of \(\displaystyle 10\) together, called a bundle, we get \(\displaystyle 100\). 

If we have \(\displaystyle 300\), we have \(\displaystyle 3\) bundles of ten tens. 

\(\displaystyle 100\) can be thought of as \(\displaystyle 1\) bundle of ten tens, called a "hundred." The image provided can show you that when we put ten rods of \(\displaystyle 10\) together, called a bundle, we get \(\displaystyle 100\). 

If we have \(\displaystyle 300\), we have \(\displaystyle 3\) bundles of ten tens. 

\(\displaystyle 100\) can be thought of as \(\displaystyle 1\) bundle of ten tens, called a "hundred." The image provided can show you that when we put ten rods of \(\displaystyle 10\) together, called a bundle, we get \(\displaystyle 100\). 

If we have \(\displaystyle 700\), we have \(\displaystyle 7\) bundles of ten tens. 

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 2\) hundreds, \(\displaystyle 7\) tens, and \(\displaystyle 3\) ones. This can be written as \(\displaystyle 273\)

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 1\) hundred, \(\displaystyle 8\) tens, and \(\displaystyle 4\) ones. This can be written as \(\displaystyle 184\)

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 5\) hundreds, \(\displaystyle 9\) tens, and \(\displaystyle 6\) ones. This can be written as \(\displaystyle 596\)

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 3\) hundreds, \(\displaystyle 1\) ten, and \(\displaystyle 5\) ones. This can be written as \(\displaystyle 315\)

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 2\) hundreds, \(\displaystyle 7\) tens, and \(\displaystyle 6\) ones. This can be written as \(\displaystyle 276\)

From left to right, when we have a \(\displaystyle 3\) digit number, the hundreds is written first, followed by the tens, and then the ones. 

For this problem, we have \(\displaystyle 7\) hundreds, \(\displaystyle 9\) tens, and \(\displaystyle 2\) ones. This can be written as \(\displaystyle 792\)