Explain scalar product of two vectors with the help of suitable examples.

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Explain scalar product of two vectors with the help of suitable examples.

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Last Answer : Find the scalar product of the two vectors v1 = i + 2j + 3k and v2 = 3i + 4j - 5k.

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Last Answer : Show that magnitude of vector product of two vectors is numerically equal to the area of a parallelogram formed by the two vectors.

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Last Answer : Derive an expression for cross product of two vectors and express it in determinant form.

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Last Answer : Answer: b Explanation: Cross product of two vectors is, A X B = (a2*b3 – b2*a3)i – (a1*b3 – b1*a3)j + (a1*b2 – b1*a2)k. Using the formula, the answer can be calculated.

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Last Answer : scalar The sign The other Name Over here Rashi. Scalar The sign Example: Length , mass , speed.

Last Answer : All The amount In public Direction Need Not at all Him Scalar The amount Says. Here I think so To keep Will be No The amount Just The value With Revealed To do Yay. Like 16 M Distance If you say And Nothing It takes No. So This Scalar. Thus I think so To keep Will be

Last Answer : scalar Rashih That All Physical Rashike Just The value By Absolutely Revealed To do Go , direction Of instruction Need Not at all Them Scalar The amount Says. Length , mass , speed , work , ... amount Says. Move , velocity , acceleration , force , electricity Intensity Etc. Vector The sign Example

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Description : If P ` = [{:(3, 0), (0, lambda):}]` is scalar matrix then `lambda` = ____.

Last Answer : If P ` = [{:(3, 0), (0, lambda):}]` is scalar matrix then `lambda` = ____.

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Last Answer : The expression 1/√2 (i + j) is a (A) unit vector (B) null vector (C) vector of magnitude √2 (D) scalar

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Last Answer : What is the difference between a scalar and a vector ?

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Last Answer : Mainly because they aren't scalar quantities.A vector in the plane has two components, an x-component and ay-component. If you have the x and y components for each vector,you can add ... istheir lengths.Similarly, a vector in space has three components; you can addeach of the components separately.

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Last Answer : Answer: authority level principle

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Last Answer : Ans:(b)