What angle does the vector 2 i – 2 j (i.e. x-component +2 and y- component -2) make with the x-axis? Group of answer choices 270° None of these 315° 135° 225°
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A: Given,
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A: Vector A = 3i^ + 9j^ - 4k^ lb Vector B = -4i^ -7j^ + 10k^ lb
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A: Given vectors:A=16 N, 20° south of eastB=25 N, 45° south of eastC=10 N, 65° east of southD=30 N, due…
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A: Components of vector A, Ax = 1.46 and Ay = - 16.6 Magnitude of A and Angle between vector A and +x…
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A: Magnitude of a vector is Angle made by given vector with +x-axis is Find:Horizontal and vertical…
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Q: Vector A has a magnitude of 8.0 m and points east, vector B has a magnitude of 5.0 m and points 30°…
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Q: Vector A has components ??=−7.40 and ??=−15.9 . What is the magnitude of this vector? ∣∣?⃗∣∣=…
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Q: Given two vectors a=3.2i-3.4j and b=6.7i+8.9j find the magnitude of the vector a+b, find the…
A: Given value--- a=3.2i-3.4j b=6.7i+8.9j We have to find--- find the direction of the vector a+b,…
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A: Write the sum of components in horizontal direction.…
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A: x- component =?
Q: 35 В - 9 m А - 5 m
A: The given values with suitable variables are listed below. Here, A denotes the magnitude of the…
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- What is the angle above the x-axis (north of east) for a vector with components (15 m, 8 m)?Vector G is 40.3 m long in a -35.0° direction. Vector H is 63.3 m long in a 270° direction. Find the magnitude of their vector sum. magnitude (m) EnterVector A has components Ax=−8.20 and Ay=11.7 . What is the magnitude A of this vector? ?=? Determine the angle θ in degrees between the calculated vector and the +x‑axis, measured counterclockwise from the +x-axis. ?=?
- A vector A has a magnitude of 17 (in some unspecified units) and makes an angle of 23° with the x-axis, and a vector B has a magnitude of 24 and makes an angle of 70° with the x-axis. Compute the magnitudes and directions of the vectors. C = A + B (a) magnitude direction (b) C=A-B в magnitude direction (c) C = A + 4B magnitude direction (d) = -A-7B ℃ magnitude direction ° (counterclockwise from the +x-axis) ° (counterclockwise from the +x-axis) ° (counterclockwise from the +x-axis) O (counterclockwise from the +x-axis)Vector A has a magnitude of 5 at an angle of 36.9 counter clockwise from the x-axis. The components Ax and Ay are?A vector has the components Ax=22mAx=22m and Ay=16mAy=16m. a) What is the magnitude of this vector? Express your answer to two significant figures and include appropriate units. b) What angle does this vector make with the positive x axis? Express your answer to two significant figures and include appropriate units.
- An ocean liner leaves New York City and travels 16.2°north of east for 117 km. How far east and how far north has it gone? In other words, what are the magnitudes of the components of the ship's displacement vector in the directions (a) due east and (b) due north? S (a) Number i Units (b) Number i Unitswhat are the magnitude and angle of a vector with these components? Bx= 7.8 m and By= 10.2 mIf a vector v has a magnitude 10.0 and makes an angle of 30° with the positive y-axis, find the magnitudes of the horizontal and vertical components of v.
- Problem 2: A vector has x and y components 7.8 and 9.9 respectively. Part (a) What is the magnitude of this vector? Numeric : Anumeric value is expected and not an expression. r = Part (b) What is the direction of this vector in degrees? Numeric : A numeric value is expected and not an expression. 0 =Vector A is 30° to the left of the negative y-axis. Vector B is 65° above the negative x-axis. Vector C points to the right. You will be asked to find the resultant, R = A + B + C. What are the x- and y-components of the resultant? Group of answer choices Rx = 0.625 m; Ry = 3.11 m Rx = 5.31 m; Ry = -1.57 m Rx = 8.43 m; Ry = -4.69 m Rx = 10.6 m; Ry = -6.89 mVector A⃗ has a magnitude of 9.30 m and is pointing in a direction of 25.0 degrees counterclockwise from the positive x axis. Vector B⃗ has a magnitude of 9.70 m and is pointing in a direction of 140. degrees counterclockwise from the positive x axis. What is A⃗ +B⃗ ? Magnitude: Direction (specify as an angle measured counterclockwise from the positive x axis):