The state of strain at the point has components of< texterzooltip =" epsilon, "> €g < /tex >= 180(10 6).< texterz0ooltip =" epsilon, "> €y < /tex >= -100(10 6)SubmitPrevious AnswersandAll attempts used; correct answer displayed< texterțooltip =" gammazy"> Yay < /tex >= -200(10-6).Part BFigure< 1 of 1Specify the orientation of the element.Enter your answers numerically separated by a comma.Hν ΑΣφIt vec(6,)1, (0,)2 =SubmitRequest AnswerPart C Determine the maximum in-plane shear strain.(Figure 1)vec?4.29 • 10-4In planeSubmitPrevious Answers Request AnswerX Incorrect; Try Again; One attempt remainingPart DSpecify the orientation of the element.Enter your answers numerically separated by a comma.It vec?(0.)1, (0.)2 =

Answered: Image /qna-images/answer/132c24e2-8c4c-44f7-8522-80a4250f6d84.jpg

The state of strain at the point has components of < teatea40ooltip =" epsilon, "> €, < /ter >= 180(10 6) < texter,0oltip =" epsilon, Submit Previous Answers > €y < /tex >= -100(10-6) and All attempts used; correct answer displayed < texter40oltip =" gamma,y"> Yzy < /tex >=-200(10 6). Part B Figure < 1 of 1 Specify the orientation of the element. Enter your answers numerically separated by a comma. It vec ? (0,)1, (0,)2 = Submit Request Answer Part C

The state of strain at the point has components of < teatea40ooltip =" epsilon, "> €, < /ter >= 180(10 6) < texter,0oltip =" epsilon, Submit Previous Answers > €y < /tex >= -100(10-6) and All attempts used; correct answer displayed < texter40oltip =" gamma,y"> Yzy < /tex >=-200(10 6). Part B Figure < 1 of 1 Specify the orientation of the element. Enter your answers numerically separated by a comma. It vec ? (0,)1, (0,)2 = Submit Request Answer Part C

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Record the dimensions of the known (calibration) block using the caliper and dial gauge on the table below. Indicate the units of each measurement. Calculate the average length of each side of the block. Dimension Caliper (Units) 0.995 1.455 0.985 Ruler(in) A: 0.9 B: 1.5 C: 0.9 A B C Dimension A B Instrument Use the average dimensions (see Problem 2a) of the known block to calibrate the LVDT at your workstation. Record the voltage on the table below: LVDT Offset: 0.556 (Do not include the offset value in your average dimensions) C Ave Dimension (Units) (Dial Gauge) 0.997 1.659 0.949 0.964 in 1.538 in 0.945 in oltage Average Dimension 1.244 volt 1.994 1.28 0.964 in 1.538 in 0.945 in
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Fix my MATLAB code. % Define unknown quantities in x-y system % abc = Acceleration of B wrt C on beam CD in i direction % vbc = Velocity of B wrt C on beam CD in i direction % xacd = Angular acceleration of beam CD in k direction % xvcd = Angular velocity of beam CD in k direction syms abc vbc xacd xvcd; % Create Unit Vectors in x-y coordinates i = [1,0,0]; j = [0,1,0]; k = [0,0,1]; % Create Unit Vectors in X-Y coordinates (R is rotation Matrix) Theta = 150; % Angle from X-axis to x-axis R = [[cosd(Theta),-sind(Theta), 0]; ... [sind(Theta), cosd(Theta), 0]; [0, 0, 1]]; XYZ = R*[i;j;k]; I = XYZ(1,:); J = XYZ(2,:); K = XYZ(3,:); % Set known quantities for Beam AB (no slider connection). xVab = -2.5*K; % Angular Velocity of Beam AB xAab = -3*K; % Angular Acceleration of Beam AB Rba = 0.2*(cosd(135)*I + sind(135)*J ); % Vector from A to B in X-Y % Calculate velocity and acceleration of point B % due to rotation of Beam AB (no slider connection). Vb1 = cross(xVab,Rba); Ab1 =…
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Need only handwritten solution only (not typed one).
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everything looks great but can u plz solve for h using the appropriate nusselt equation attached and thens solve for L no need to type out equations just need to make sure value is correct thanks