Question

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$
​

Answer 1

Answer:

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

find the value of

$( - 5)^{3} \times ( - 1)^{2} \times {3}^{3}$

Answer 2

Answer:

Value of $(-5)^{3} \times(-1)^{2} \times(3)^{3}$ is $-3375$ .

Step-by-step explanation:

To find  :  value of $(-5)^{3} \times(-1)^{2} \times(3)^{3}$

Solution:

• Multiplication is a process of repetitive addition of integers.
• Multiplication rules for integers :

1. if two negative integers are multiplied then the product obtained is positive integer. i.e. $(-) \times(-)=+$
2. If one negative and one positive integers are multiplied then the product obtained is negative integer. i.e. $(-) \times(+)=-$
3. If both positive integers are multiplied then the product obtained is positive integer. i.e. $(+) \times(+)=+$

• Therefore according to above rule we solve  .
• We know that , cube of $-5 = -125$  , square of $-1= 1$ and cube of $3 = 27$ , therefore on substituting values we get ,

        $(-5)^{3} \times(-1)^{2} \times(3)^{3} \\\\=-125 \times 1 \times 27\\\\= -3375$