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The component form of vector vec(v) is vec(v)=(4,3). Find 4 vec(v). 4 vec(v)=(◻,◻)

The component form of vector v⃗ \vec{v} is v⃗=(4,3) \vec{v}=(4,3) .\newlineFind 4v⃗ 4 \vec{v} .\newline4v⃗=(□,□) 4 \vec{v}=(\square, \square)

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Q. The component form of vector v⃗ \vec{v} is v⃗=(4,3) \vec{v}=(4,3) .\newlineFind 4v⃗ 4 \vec{v} .\newline4v⃗=(□,□) 4 \vec{v}=(\square, \square)
  1. Multiply Vector by Scalar: To find the result of multiplying a vector by a scalar, we multiply each component of the vector by the scalar.\newlineCalculation: 4×v⃗=4×(4,3)=(4×4,4×3)4 \times \vec{v} = 4 \times (4, 3) = (4\times4, 4\times3)
  2. Perform Component Multiplication: Now we perform the multiplication for each component.\newlineCalculation: 4∗4,4∗34*4, 4*3 = 16,1216, 12

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