Which expression is equivalent to the expression below? p+p+p+p 4p 4 (p)/(4) p^(4)

Given Expression: We are given the expression p+p+p+p, which is a sum of four identical terms (p). To simplify this expression, we can use the distributive property of multiplication over addition, which states that a(b+c+d+...) = ab+ac+ad+.... In this case, we have four p's being added together, so we can write this as 4 times p, or 4p. Calculation: p+p+p+p = 4pSimplify Using Distributive Property: Now, we need to check the given options to see which one is equivalent to our simplified expression 4p. Option 1: 4p - This is exactly what we have calculated. Option 2: 4 - This is just a number without the variable p, so it cannot be equivalent to an expression with p. Option 3: (p)/(4) - This is p divided by 4, which is not the same as 4 times p. Option 4: p^(4) - This represents p raised to the power of 4, which is not the same as 4 times p.

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Which expression is equivalent to the expression below?

p+p+p+p

4p
4

(p)/(4)

p^(4)

Which expression is equivalent to the expression below? $\newline$ $p+p+p+p$ $\newline$ $4 p$ $\newline$ $4$ $\newline$ $\frac{p}{4}$ $\newline$ $p^{4}$

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Algebra 2

Simplify radical expressions with root inside the root

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Q. Which expression is equivalent to the expression below?

\newline

p+p+p+p

\newline

4 p

\newline

4

\newline

\frac{p}{4}

\newline

p^{4}

Given Expression: We are given the expression $p+p+p+p$ , which is a sum of four identical terms ( $p$ ). $\newline$ To simplify this expression, we can use the distributive property of multiplication over addition, which states that $a(b+c+d+...)=ab+ac+ad+...$ . $\newline$ In this case, we have four $p$ 's being added together, so we can write this as $4$ times $p$ , or $4p$ . $\newline$ Calculation: $p+p+p+p = 4p$
Simplify Using Distributive Property: Now, we need to check the given options to see which one is equivalent to our simplified expression $4p$ . $\newline$ Option $1$ : $4p$ - This is exactly what we have calculated. $\newline$ Option $2$ : $4$ - This is just a number without the variable $p$ , so it cannot be equivalent to an expression with $p$ . $\newline$ Option $3$ : $\frac{p}{4}$ - This is $p$ divided by $4$ , which is not the same as $4$ times $p$ . $\newline$ Option $4$ : $4p$ $0$ - This represents $p$ raised to the power of $4$ , which is not the same as $4$ times $p$ .