Mathematics For Machine Technology
8th Edition
ISBN: 9781337798310
Author: Peterson, John.
Publisher: Cengage Learning,
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Textbook Question
Chapter 67, Problem 2A
Find the number of cubic inches of material contained in the jig bushing shown. Round the answer to the nearest hundredth cubic inch.
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Students have asked these similar questions
7. (12 pts) This is a pretty problem. Below is given a tangent line to three circles (at
points A, B, and C respectively), where each circle is also kissing the other two. If the
radius of the smallest circle is r, and the radii of the other two circles are r₁ and r2,
derive the following fabulous equation:
1
=
1
+
1
A
B
C
In this problem you will use the same vector field from Problem 2, namely
F(x, y, z) = (3xy, 4xz, -3yz+6)
(where you have already verified that div(F) = 0).
Do the following:
(a) Calculate a vector potential Ā for F.
(b) Check your answer by verifying that curl(A) = F.
For (a) you can use the step-by-step method from class. Here is a quick
review of that method; you can also consult class notes.
Consider a C¹ vector field defined for all (x, y, z) = R³,
F(x, y, z) = (P(x, y, z), Q(x, y, z), R(x, y, z))
Any vector field
A(x, y, z) = (L(x, y, z), M(x, y, z), N(x, y, z))
which is a solution to the vector differential equation
curl(A) = F
Consider the vector field
F(x, y, z) = (3xy, 4xz, -3yz+6)
Consider also the 3-dimensional region D bounded by the surface S
S₁ US2 where
Chapter 67 Solutions
Mathematics For Machine Technology
Ch. 67 - If tan A=4.13792 , determine the value of angle A...Ch. 67 - Find the number of cubic inches of material...Ch. 67 - Find the number of cubic inches of material...Ch. 67 - The sector of a circle has an area of 231.3 sq in....Ch. 67 - Determine the arc length ABC if r=5.75in. and...Ch. 67 - Identify each of the following angles as acute....Ch. 67 - Refer to the following figure in answering...Ch. 67 - Refer to the following figure in answering...Ch. 67 - Refer to the following figure in answering...Ch. 67 - Refer to the following figure in answering...
Ch. 67 - Refer to the following figure in answering...Ch. 67 - Prob. 12ACh. 67 - Refer to the following figure in answering...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - For each exercise, functions of two angles are...Ch. 67 - Prob. 25ACh. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - Prob. 41ACh. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - For each function of an angle, write the...Ch. 67 - Prob. 45ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 47ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 49ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 51ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 53ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 55ACh. 67 - For each exercise, functions and cofunctions of...Ch. 67 - Prob. 57A
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- Don't use ai to answer I will report you answerarrow_forward6. (15 pts) Given is point P in the exterior of a circle. From P, a segment is drawn that is tangent to the circle at a point T, and a secant from P intersects the circle at points A and B. Point K is constructed on PÅ so that PK = PT. Then TK is constructed, intersecting the circle at X. All is shown below. Prove that AX = XB. X B A K P [Hint: angle and arc chase.] Tarrow_forward3. (10 pts) Suppose that AABC is an equilateral triangle and that P is a point in its interior. Perpendiculars are dropped from P to each side of the triangle at points X, Y, and Z. Prove: PX + PY + PZ is always equal to the height of the triangle, no matter where P is, by using area as a tool in your proof! C X Y A Ꮓ B [Hint: you'll need to draw a few extra segments first. Apply the triangle area formula a bunch of times.]arrow_forward
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- need help with this...arrow_forwardDate show that if the Solution given below Pendemental or not... 2. = غیر Pandometalar not إذل المحدد صغير 08འ[:}]8,xo[][]་ སྟོབས་སྐྱོན་ཆ་རི་ཁར་ 5- zt --y-(-1)=e²- -y₁ (1) = e. 4F e 0 41 61 earrow_forwardتیا مصر مهمة جگہ Page 47 (Lecture 10) Theorem: IP D. is a fundamental matrix of homo- geneous system X° = AX_then_x(t) = (1)_f_&_(s)_g(s)_ds). to is a solution of non homogeneous system_x = Ax+g(t). Condition x(t)=0_and_X-(+) = O(+)-(0)-X-+ _with t --(+) S² (= (s)_g_(s)_ds with condition_X(6) = x. to اله ها How CamScannerarrow_forward
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