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Physics Unit3: Kiematics Motion in Two Dimension & Vectors (id: dfd8a9086)

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admin 发表于 2024-9-27 21:20:50 | 显示全部楼层 |阅读模式
本题目来源于试卷: Physics Unit3: Kiematics Motion in Two Dimension & Vectors,类别为 通用国际物理

本题为动态变量类型,下面题目描述与解答中出现的数值不同于您在作答时遇到的数值!

[填空题]
Vector A is 75 cm lonomff bdd fx /8rk :)h4/9nraso:0so3 og and points at svpxg-m 3ho /1$30^{\circ}$ above the positive x axis. Vector B is 25 cm long
and points along the negative x axis. Vector C is 40 cm long and points at $45^{\circ}$ below the negative x axis.
(a) Determine the x and y components of Vector A: $A_x=$    $cm$ and $A_y=$    $cm$
(b) Determine the x and y components of Vector B: $B_x=$    $cm$ and $B_y=$    $cm$
(c) Determine the x and y components of Vector C: $C_x=$    $cm$ and $C_y=$    $cm$
(d) Determine the sum of these three vectors in terms of components. $R_x=$    $cm$ and $R_y=$    $cm$
(e) Determine the sum of these three vectors in terms of magnitude    $cm$ and the tangent value of the direction angle (measured from the positive x-axis rotated in the counterclock wise direction) $\tan \theta=$  
(Please only fill in numerical value in the above blanks!)




参考答案:
空格1: 65空格2: 37.5空格3: -25空格4: 0空格5: -28.3空格6: -28.3空格7: 11.67空格8: 9.22空格9: 14.87空格10: 0.79


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