Cosine - high school - practice problems
Number of problems found: 201
- Determine 3882
Determine the sum of the three square roots of 343. - Complex roots
Find the sum of the fourth square root of the number 16. - Scalene triangle
Solve the triangle: A = 50°, b = 13, c = 6 - Cotangent
If the angle α is acute, and cotan α = 1/3. Determine the value of sin α, cos α, and tan α. - Cis notation
Evaluate multiplication of two complex numbers in cis notation: (6 cis 120°)(4 cis 30°) Write the result in cis and Re-Im notation. - Earth's circumference
Calculate the Earth's circumference of the parallel 48 degrees and 10 minutes. - Fifth 3871
What is the sum of the fifth root of 243? - Vector sum
The magnitude of the vector u is 12 and the magnitude of the vector v is 8. The angle between vectors is 61°. What is the magnitude of the vector u + v? - Greatest angle
Calculate the greatest triangle angle with sides 124, 323, 302. - Cosine
The point (3, 4) is on the terminal side of angle θ. cos θ = ... - Triangle
Calculate the area of the triangle ABC if b = c = 17 cm, R = 19 cm (R is the circumradius). - Angle between lines
Calculate the angle between these two lines: p: -8x +4y +5 =0 q: 10x +10y -7=0 - Trapezoid 2520
Trapezoid with sides a = 10, b = 20, c = 25, d = 15. Calculate all internal angles. - Instantaneous 69064
Describe how the instantaneous power value in the AC circuit changes during one period. - Angle of the body diagonals
Using the vector dot product calculate the angle of the body diagonals of the cube. - Coordinates of square vertices
I have coordinates of square vertices A / -3; 1/and B/1; 4 /. Find coordinates of vertices C and D, C and D. Thanks, Peter. - Sphere in cone
A sphere of radius 3 cm describes a cone with minimum volume. Determine cone dimensions. - Diagonals
Calculate the length of the rhombus's diagonals if its side is long 5 and one of its internal angles is 80°. - Pentagon
Calculate the area of a regular pentagon, which diagonal is u=16. - Decide 2
Decide whether points A[-2, -5], B[4, 3], and C[16, -1] lie on the same line
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