A. Complete the table by writing the place value and the value of the underlined digit. Decimal Number Place Value Value 1. 0.125 tenths 2. 0.562 hundreds 3. 0.3921 Ones 4. 5.1583 5. 8.3742 B. Write the following numerals in words on a separate sheet of paper AR
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Answer:
We call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7x
Step-by-step explanation:
We call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7x
We call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7x
We call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
We call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7xWe call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7x
4x+3x
(4+3)xWe call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7xWe call terms "like terms" if they have the same variable part. For example, 4x4x4, x and 3x3x3, x are like terms, but 4x4x4, x and 3w3w3, w are not like terms.
The cool thing about like terms is that we can combine them into a single term by adding their coefficients. For example:
\begin{aligned} &4x+3x\\\\ =&(4+3)x\\\\ =&7x \end{aligned}
=
=
4x+3x
(4+3)x
7x
7x