Ask Question
2 June, 17:45

Find the inner product for (-8, 2) * (4.5, 18) and state whether the vectors are perpendicular.

a. 1; no

b. 1; yes

c. 0; no

d. 0; yes

+5
Answers (2)
  1. 2 June, 21:13
    0
    Answer: D

    Step-by-step explanation:

    To find the inner product of two vectors (a, b) and (c, d) you would use the equation (a * c) + (b * d)

    So for (-8,2) and (4.5,18) the inner product would be

    (-8 * 4.5) + (2 * 18)

    = 0

    The vectors are only perpendicular when the inner product is equal to 0. Since it is equal to 0 in this case, the vectors are perpendicular.

    D - 0; yes
  2. 2 June, 21:41
    0
    d

    Step-by-step explanation:

    a•b = (x1 * x2) + (y1 * y2)

    = (-8 * 4.5) + (2 * 18)

    = - 36 + 36

    = 0

    Hence they are Perpendicular
Know the Answer?
Not Sure About the Answer?
Get an answer to your question ✅ “Find the inner product for (-8, 2) * (4.5, 18) and state whether the vectors are perpendicular. a. 1; no b. 1; yes c. 0; no d. 0; yes ...” in 📙 Mathematics if there is no answer or all answers are wrong, use a search bar and try to find the answer among similar questions.
Search for Other Answers