Which of the following pairs is/are like terms?
(a) $x$ (b) $x^{2}$ (c) $3 x^{3}$ (d) $4 x^{3}$

a, b

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b, c

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c, d

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a, c

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Solution

The correct option is A c, d
like terms are terms that have the same variables and powers. The coefficients do not need to match
(a) $x$
(b) $x^{2}$
(c) $3 x^{3}$
(d) $4 x^{3}$
As per given definition (c) and (d) have same exponents. So, $c$ and $d$ are pair of like terms.

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Which of the following pairs is/are like terms?(a) x (b) x2 (c) 3x3 (d) 4x3

The correct option is A c, dlike terms are terms that have the same variables and powers. The coefficients do not need to match(a) x(b) x2(c) 3x3(d) 4x3 As per given definition (c) and (d) have same exponents. So, c and d are pair of like terms.

Which of the following pairs is/are like terms?
(a) $x$ (b) $x^{2}$ (c) $3 x^{3}$ (d) $4 x^{3}$

The correct option is A c, d
like terms are terms that have the same variables and powers. The coefficients do not need to match
(a) $x$
(b) $x^{2}$
(c) $3 x^{3}$
(d) $4 x^{3}$
As per given definition (c) and (d) have same exponents. So, $c$ and $d$ are pair of like terms.