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Answer :
To solve the problem, we proceed as follows:
1. We are given that there are [tex]$8$[/tex] players and the mean mass of the players is [tex]$104$[/tex] kg.
2. The total mass of the players is calculated by multiplying the number of players by the mean mass. This can be expressed as:
[tex]$$\text{Total Mass} = \text{Number of Players} \times \text{Mean Mass}$$[/tex]
3. Substituting the given values, we have:
[tex]$$\text{Total Mass} = 8 \times 104$$[/tex]
4. Calculating the product:
[tex]$$8 \times 104 = 832$$[/tex]
Thus, the total mass of the forward pack is [tex]$832$[/tex] kg.
The correct option is:
[tex]$$\textbf{B. } 832 \text{ kg}$$[/tex]
1. We are given that there are [tex]$8$[/tex] players and the mean mass of the players is [tex]$104$[/tex] kg.
2. The total mass of the players is calculated by multiplying the number of players by the mean mass. This can be expressed as:
[tex]$$\text{Total Mass} = \text{Number of Players} \times \text{Mean Mass}$$[/tex]
3. Substituting the given values, we have:
[tex]$$\text{Total Mass} = 8 \times 104$$[/tex]
4. Calculating the product:
[tex]$$8 \times 104 = 832$$[/tex]
Thus, the total mass of the forward pack is [tex]$832$[/tex] kg.
The correct option is:
[tex]$$\textbf{B. } 832 \text{ kg}$$[/tex]
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