since ∆JKL~∆MKN, find LK

Q: Check is bilinear form IR OY not? an

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Q: Let be a nonzero vector in Rn and let V = Span{v}. Show that V note that V¹ = {x € Rn|v.x=0}. What…

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Q: Use a computer or calculator with Euler's method to approximate the flow line through (1, 2) for the…

A: v→=y2i→+1.3x2j→ Initial point 1,2 ∆t=0.1

Q: Lee r4)= < Cos (4) t sin (t), sin (2)-t cos (+) }, LOS Compute both the Dormal Vector NCt) to r(t)…

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Q: Lw(s) ~ 1 – Show that 1 is MTTF where

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Q: Find the electric flux PE across the part of the cylinder x² + y² = 9,0 ≤ z ≤ 2, in the direction of…

A: Given information:The electric field is given as .The surface is a part of the cylinder defined by…

Q: A pasticle depicts ts motion in Such a ulay at time ť is P=xîty where, 2= acoskt and y=bsinkt. that…

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Q: When body is an equilibrium ,the net force is not vanish

A: False. The given statement is false. We know that: There are two conditions that must be met for an…

Q: Explain how many variables should be included in a Vector autoregression?

A: Vector auto regression (VAR) is a stochastic process model used between multiple time series to…

Q: why is the normal vector to the unit circle in the z=3 plane  n =

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Q: əz Use Chain Rule to determine and where

A: We have to use chain rule step by step.

Q: Let X, Y be jointly Gaussian, standard, and Cov (X,Y) = y. Find pdf of Z = X +

A: Answer:-  Given that, X and Y have jointly Gaussian distribution.

Q: Find the Jacobian w/ respect to UVW X=U(3-v), Y= uv(3-w), Z=Uw

A: Our aim is to find the jacobian of x=u(3-v), y=uv(3-w) and z=uvw⇒x=3u-uv ,   y=3uv-uvw and…

Q: Pind the ualue of e is an integrating facko of ly-y')+xy'so

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Q: Find a vector function thet represeds the curve of intersectson of イhe pabeloid Zニx-tye and the…

A: Given, a paraboloid z = x2 + y2 and the cylinder x2 + y2 = 4. We have to find the vector function…

Q: 7. If 7 is the unit outward normal vector to any closed surface (S) bounding the region (V), prove…

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Q: find the area of triangle between V and W YA (1, 1, 1) V W

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Q: now using MGF technique that if Z, ~ N(0,1), for i=1,2,3,4,5, then U = Ez ~ x² with degrees of…

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Q: What is a plane curve’s principal normal vector? When is it defined? Which way does it point? Give…

A: The principal unit normal vector for a smooth plane curve’s defined at a point

Q: Let g(s,t) = As" - cost, cost -s"), which of the following is true? O A. -sint- + 11s10. O B. 11s10…

A: given g(s,t)=f(s11-cost,cost-s11)x=s11-cost,  y=cost-s11differentiate partially g w.r.to s and…

Q: F(t) = <뜻, X0t3/2 + 14, 9t-6) t? 2/6 %D

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Q: Assume that span(R) = RS. What is the payoff of the portfolio Zg = R¹ (RR¹) −¹ es when es € R$ is a…

A: Given: The portfolio, zs=RTRRT-1esTo find: The payoff of the portfolio zs.

Q: demand fet max .: qi это = a- 2bg-bај окно это 89-05= (18=2 тве 20 if ах пи(qwqј) = P9% =…

A: Consider the part of the calculation, Maxπiqi,qj=pqi=qia-bqi-bqj here we need to explain the next…

Q: Verify the Divergence Theorem for F = (-2, 3, 2³) across the surface of a sphere of radius 4 with…

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Q: Find of r when

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Q: 7 the n ya In Cx? _y?) Do not Equatio InCx-yリ Do not check modificd Laplace

A: This is a problem of partial and Laplace.

Q: he Betala, B)

A: random variable x follow beta distribution (alpha,beta) then to find pdf of y=-ln(x)

Unitary Method

The word “unitary” comes from the word “unit”, which means a single and complete entity. In this method, we find the value of a unit product from the given number of products, and then we solve for the other number of products. 

Speed, Time, and Distance

Imagine you and 3 of your friends are planning to go to the playground at 6 in the evening. Your house is one mile away from the playground and one of your friends named Jim must start at 5 pm to reach the playground by walk. The other two friends are 3 miles away.

Profit and Loss

The amount earned or lost on the sale of one or more items is referred to as the profit or loss on that item.

Units and Measurements

Measurements and comparisons are the foundation of science and engineering. We, therefore, need rules that tell us how things are measured and compared. For these measurements and comparisons, we perform certain experiments, and we will need the experiments to set up the devices.