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Given,
a and b are two unit vector.
So,
|a|= 1
|b|=1
Since,
a+ 2b and 5a -4b perpendicular to each other then their dot product will be zero.
→(a + 2b).(5a - 4b) = 0
→(5|a|2 - 4a.b + 10a.b - 8|b|2) = 0
→(5 + 6a.b - 8) = 0
→6a.b =3
→a.b= 1/2
→ |a| |b| cosø = 1/2. (where ø angle between vector a and vector b)
→cosø =1/2
→cosø =cosπ/3
→ø =π/3.
a and b are two unit vector.
So,
|a|= 1
|b|=1
Since,
a+ 2b and 5a -4b perpendicular to each other then their dot product will be zero.
→(a + 2b).(5a - 4b) = 0
→(5|a|2 - 4a.b + 10a.b - 8|b|2) = 0
→(5 + 6a.b - 8) = 0
→6a.b =3
→a.b= 1/2
→ |a| |b| cosø = 1/2. (where ø angle between vector a and vector b)
→cosø =1/2
→cosø =cosπ/3
→ø =π/3.
Shubhendu8898:
a.b is not simple multiply.it is dot product of vector a and b
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2
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