"Trigonometrically" Example Sentences
1. The satellite is orbiting the earth trigonometrically.
2. We need to calculate the angles trigonometrically to solve this problem.
3. The surveyor measured the land trigonometrically.
4. The engineer designed the bridge trigonometrically.
5. The astronomer used trigonometry to determine the distance of the stars.
6. The architect used trigonometry when designing the building.
7. The air traffic controller used trigonometry to guide the planes.
8. The navigation system uses trigonometry to locate its position.
9. The scientist used trigonometry in analyzing the data.
10. The mathematician developed a new trigonometric formula.
11. The calculator solved the trigonometric problem in seconds.
12. The student learned about trigonometry in math class.
13. The computer program calculated the angles trigonometrically.
14. The telescope was adjusted trigonometrically to capture the best image.
15. The car mechanic used trigonometry to align the wheels.
16. The pilot relied on trigonometry to navigate through the storm.
17. The physicist used trigonometry to solve the problem in his research.
18. The sailor used trigonometry to determine his position on the sea.
19. The software engineer used trigonometry to develop the game.
20. The photographer used trigonometry to calculate the best angle for the shot.
21. The electrician used trigonometry to design the circuit.
22. The geologist measured the rock formation trigonometrically.
23. The biologist used trigonometry to analyze the trajectory of the animal.
24. The chemist used trigonometry to calculate the reaction rate.
25. The architect used trigonometry to calculate the drainage system.
26. The engineer used trigonometry to design the wind turbine.
27. The mathematician applied trigonometry in solving the equation.
28. The statistician used trigonometry to analyze the data set.
29. The physicist used trigonometry to determine the energy level.
30. The researcher used trigonometry to plot the graph.
Common Phases
1. The angles in a right triangle can be solved
trigonometrically;
2.
Trigonometrically, the sine function is equal to the opposite side divided by the hypotenuse;
3. The law of sines can be applied
trigonometrically to find unknown side lengths and angles of a triangle;
4.
Trigonometrically, the cosine function is equal to the adjacent side divided by the hypotenuse;
5. Calculating the arc length of a circle can be done
trigonometrically using the central angle and radius;
6.
Trigonometrically, the tangent function is equal to the opposite side divided by the adjacent side of a right triangle.