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Formula to Find the Equity
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∙ 15y ago
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What is the meaning of AU and BU when looking up the value of coins?
AU means "about uncirculated" and BU means bullion. BV stands for Bullion value and BU is the abbreviation for Brilliant Uncirculated.
Show how the period of oscillation relates to the velocity of the pendulum bob.?
Technically, in an ideal experiment, where there is lack of any opposing forces like air drag and friction, the period of oscillation of a pendulum only depends on the length of string (i.e, for r<<L). However, in presence of air drag, a force opposite to the velocity of the bob reduces the energy of oscillations, so it also changes the period of oscillations. acc to a law similar to stoke's law Fv = -bv where 'b' is a constant and depends on medium and the bob. So, the force acting on bob is the resultant of -w2x and -bv. this is how the period of oscillation depends on the velocity of pendulum bob.
What is 14 over 45 in simplest form?
1 over 3n kl j; bbvkbl bfj bnnj vkbk bfb l/bv kv vkd cn fkvc lh pkbopjl bnkop jonoo ko jn;[l lk k;pkjpn n lklkmlnm mnn
How to proof the distributive law in vectors?
If we're talking vectors in a vector space, then distributivity is taken as an axiom. We can prove it for vectors in Rn, therefore (partially) proving that our common notion of vectors actually satisfies the axioms of a vector space. Below, a and b are scalars and v and w are vectors. a(v+w) = a( (v1, ..., vn) + (w1, ..., wn) ) = a(v1+w1, ..., vnwn) = (a(v1+w1), ..., a(vn+wn)) = (av1+aw1, ... , avn+awn) = (av1, ..., avn) + (aw1, ..., awn) = av+aw (a+b)v = (a+b)(v1, ..., vn) = ((a+b)v1, ..., (a+b)vn) = (av1+bv1, ..., avn+bvn) = (av1, ..., avn) + (bv1, ..., bvn) = av+bv
Will a vector multiplied by another vector result in another vector?
It depends on the angle between the vectors (AB). The product of two vectors Av and Bv is AvBv=-Av.Bv + AvxBv= |AvBv|(-cos(Ab) + vsin(AB)). If the angle is a odd multiple of 90 degrees the product is a vector. If he angle is an even multiple of 90 degrees, the product is a scalar. If he angle is not a multiple of 90 degrees, the product of a vector by another vector is a quaternion, the sum of a scalar and a vector. Most numbers in physics and science are quaternions, a combination of scalars and vectors.Quaternions forma mathematical Group, vectors don't. The product of quaternions is always a quaternion. The product of vectors may not be a vector, it may be a vector , a scalar or both. The product of scalars is also a Group. Vector by themselves do not form a Group. The Order of Numbers are Scalars form a Group called Real Numbers; scalars and a single vector form a group called complex numbers; scalars and three vectors form a group called Quaternions. These are the only Groups that provide an Associative Division Algebra.
Can trichomoniasis be mistaken for bv?
It is rare to find a patient with trichomoniasis who doesn't also have BV. It's possible to be diagnosed with BV without the examiner noticing that you have trichomoniasis.
Can you have bv and be pregnant?
You can have bv and be pregnant.
When was .bv created?
.bv was created in 1997.
If you have BV can you still get your period?
BV will not affect the period.
What does the acronym bv mean?
BV is Bacterial Vaginosis.
Do comdoms prevent bv?
Use of condoms will help you not to have BV.
When was BV Cloppenburg created?
BV Cloppenburg was created in 1919.
When was Priva BV created?
Priva BV was created in 1959.
When was BV Altenessen created?
BV Altenessen was created in 1906.
What is the population of Priva BV?
The population of Priva BV is 2,008.
Can you give your partner bv?
You won't give your partner BV.
Which company logo has a BV?
what company has abraviation bv as logo
