Let r = 2ji+yj+z¡k, r2 = ¤2i+ yzj + 22k and r3 = Lzi+ Yaj+ z3k be the position vectors of points P("1, Y1, z1), P2(x2, Y2, %2) and P3(13, Y3, 23). Find an equa- P. tion for the plane passing through P1, P2 and P3. See fig- ure on the right

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Q: How do I solve this ?

A: Inverse property

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A: Let's solve given diffrential integration.

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A: Take LCM then solve

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A: Given that Sample size=700 Population proportion=0.20 Level of significance=0.01 We have to Test the…

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A: GIVEN: 6 - x - x2  if x ≤ 32x - 5         if x > 3

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A: Extraneous solution

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A: We have given that Mean(µ) = 72.6Standard deviations (σ) = 4.78X ~ N (µ, σ )= N(72.6, 4.78)

Q: Use implicit differentiation to find for the following equations. d.

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A: are statistically independent random variable with moment generating function We have to find the…

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A: It seems that the expression you provided is cut off. However, based on what is given, it appears…

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A: Given that: The table ,

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A: The derivative of the given function F(x) can be found using chain rule. The question is solved…

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A: The given integral is cos4x.

Q: Step

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Q: (ve* +y)dx+(2xye* +1)dy = 0

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Q: (d) If the mean score was u = 157 with standard deviation o = 19, what was the final exam score for…

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Q: (d) y = sin(tan(2r)) (e) f(t) = tan(eª) + etan(t) (f) y = ·

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A: The solution given by an Expert is correct

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Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.