Exam 15: Oblique Triangles and Vectors
Exam 1: Numerical Computation129 Questions
Exam 2: Introduction to Algebra130 Questions
Exam 3: Simple Equations and Word Problems83 Questions
Exam 4: Functions85 Questions
Exam 5: Graphs64 Questions
Exam 6: Geometry103 Questions
Exam 7: Right Triangles and Vectors88 Questions
Exam 8: Factors and Factoring136 Questions
Exam 9: Fractions and Fractional Equations155 Questions
Exam 10: Systems of Linear Equations75 Questions
Exam 11: Determinants75 Questions
Exam 12: Matrices96 Questions
Exam 13: Exponents and Radicals125 Questions
Exam 14: Quadratic Equations151 Questions
Exam 15: Oblique Triangles and Vectors89 Questions
Exam 16: Radian Measure, Arc Length, and Circular Motion75 Questions
Exam 17: Graphs of the Trigonometric Functions70 Questions
Exam 18: Trigonometric Identities and Equations116 Questions
Exam 19: Ratio, Proportion, and Variation98 Questions
Exam 20: Exponential and Logarithmic Functions140 Questions
Exam 21: Complex Numbers115 Questions
Exam 22: Analytic Geometry129 Questions
Exam 23: Binary, Hexadecimal, Octal, and Bcd Numbers110 Questions
Exam 24: Inequalities and Linear Programming39 Questions
Exam 25: Sequences, Series, and the Binomial Theorem121 Questions
Exam 26: Introduction to Statistics and Probability68 Questions
Exam 27: Derivatives of Algebraic Functions83 Questions
Exam 28: Graphical Applications of the Derivative50 Questions
Exam 29: Applied Applications of the Derivative71 Questions
Exam 30: Integration69 Questions
Exam 31: Applications of the Integral50 Questions
Exam 32: More Applications of the Integral58 Questions
Exam 33: Derivatives of Trigonometric, Logarithmic, and Exponential Functions113 Questions
Exam 34: Methods of Integration89 Questions
Exam 35: Differential Equations103 Questions
Exam 36: Solving Differential Equations by the Laplace Transform and by Numerical Methods56 Questions
Exam 37: Infinite Series60 Questions
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Three forces are in equilibrium: 1500 N, 3000 N, and 2500 N. Find the angles between their lines of action.
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Fill in the missing parts of this table for triangle .

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Two vectors of magnitude and are separated by an angle . Find the resultant and the angle the resultant makes with vector .
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Write the sine, cosine and tangent of , where and is positive. Leave your answers in fractional or radical form.
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A triangular lot measures , and along its sides. Find the angles between the sides.
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A building is going to be wide. The roof will be supported by two -rafters. What is the angle at the roof peak?

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A building is going to be wide. The roof will be supported by two rafters, one long and the other long. What is the angle at the roof peak?

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Three circles are to be bored in a plate. The circle with a diameter and the circle with a diameter are tangent to the circle with a diameter . Determine the distance between the centre of circle and the centre of circle .

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Evaluate, to the nearest tenth of a degree, all positive angles less than where .
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Vector has magnitude 10.1 while vector has magnitude 8.63. The angle between the vectors is . Determine the magnitude of the resultant and the angle that the resultant makes with the vector .
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Write the sine, cosine, and tangent of , where and is not in the fourth quadrant. Leave your answers in fractional or radical form.
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Two vectors of magnitude and are separated by an angle . Find the resultant and the angle the resultant makes with vector .
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