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Organize the following expressions from greatest to least by number of terms:

x+2xyz
II.
3x+y+z
III.
2x^(2)y+x^(2)-3x+4
IV.
9x^(2)yz
III, II, I, IV
III, I, IV, II
I, II, IV, III
II, I, III, IV

Organize the following expressions from greatest to least by number of terms: $\newline$ $1$ . $x+2 x y z$ $\newline$ II. $3 x+y+z$ $\newline$ III. $2 x^{2} y+x^{2}-3 x+4$ $\newline$ IV. $9 x^{2} y z$ $\newline$ III, II, I, IV $\newline$ III, I, IV, II $\newline$ I, II, IV, III $\newline$ II, I, III, IV

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Is (x, y) a solution to the system of equations?

Full solution

Q. Organize the following expressions from greatest to least by number of terms:

\newline

1

.

x+2 x y z

\newline

II.

3 x+y+z

\newline

III.

2 x^{2} y+x^{2}-3 x+4

\newline

IV.

9 x^{2} y z

\newline

III, II, I, IV

\newline

III, I, IV, II

\newline

I, II, IV, III

\newline

II, I, III, IV

Count terms in expression I: First, count the number of terms in expression I, which is $x + 2xyz$ . There are $2$ terms in this expression.
Count terms in expression II: Next, count the number of terms in expression II, which is $3x + y + z$ . There are $3$ terms in this expression.
Count terms in expression III: Then, count the number of terms in expression III, which is $2x^{2}y + x^{2} - 3x + 4$ . There are $4$ terms in this expression.
Count terms in expression IV: Finally, count the number of terms in expression IV, which is $9x^{2}yz$ . There is $1$ term in this expression.
Organize expressions by terms: Now, we can organize the expressions by the number of terms from greatest to least: III ( $4$ terms), II ( $3$ terms), I ( $2$ terms), IV ( $1$ term).

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