Grade 10 Quizzes, Questions & Answers
Recent Grade 10 Quizzes
Use proportional reasoning and similar triangles to link different objects casting shadows at the same time. You’ll scale heights and shadows, translate “same sun angle” into constant ratios, and decide when to...
Questions: 20 | Attempts: 16 | Last updated: Jan 22, 2026
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Sample QuestionA 1.6 m pole casts a 2.0 m shadow. At the same time, a tree’s shadow is 7.5 m. What is the tree’s height (nearest tenth of a meter)?
Put the setups to work. Use tan, sin, and cos to find horizontal distances, heights, and line-of-sight lengths from angles and one known side. You’ll choose the right equation, rearrange it cleanly, and check answers for...
Questions: 20 | Attempts: 35 | Last updated: Jan 22, 2026
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Sample QuestionFrom the top of a 60 m lighthouse, the angle of depression to a boat is 25°. What is the horizontal distance from the base to the boat (nearest meter)?
Apply the method to lifelike contexts—lighthouses, cranes, ramps, drones, and roads. You’ll read what the numbers mean (slope, visibility, clearance), decide whether you need horizontal, vertical, or slant distance,...
Questions: 20 | Attempts: 16 | Last updated: Jan 28, 2026
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Sample QuestionFrom the roof of a 42 m building, the angle of depression to a truck is 19°. What is the horizontal distance to the truck (nearest meter)?
Ready to apply principal values to real-life and modeling scenarios? This quiz connects inverse trigonometric equations to geometric contexts like ladders, ramps, hills, and slopes. You will use arcsin, arccos, and arctan to...
Questions: 20 | Attempts: 18 | Last updated: Jan 22, 2026
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Sample QuestionSolve sin(x) = 1/2 for the principal value.
Ready to learn how inverse trigonometric functions are defined by carefully restricting domains to make them valid functions? This quiz focuses on identifying correct domain and range pairs for sine, cosine, and...
Questions: 20 | Attempts: 17 | Last updated: Jan 22, 2026
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Sample QuestionWhich function has an inverse only if its domain is restricted to [−π/2, π/2]?
Ready to put the method to work on friendly triples and messy decimals alike? You’ll compute areas step by step, round sensibly, and cross-check special cases (like right triangles) against...
Questions: 20 | Attempts: 22 | Last updated: Jan 28, 2026
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Sample QuestionA triangular park has sides 3 m, 4 m, and 5 m. What is the park’s area?
Build the foundation: verify side lengths form a triangle, compute the semiperimeter, and set up the product that leads to the area. You’ll decide when Heron’s Formula is the right tool, interpret units, and compare...
Questions: 20 | Attempts: 19 | Last updated: Jan 22, 2026
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Sample QuestionFind the area of a triangle with sides 3, 4, and 5.
Ready to see how trig powers real measurements? This quiz puts you in practical scenarios—ladders, ramps, shadows, lines of sight, cables, and slopes. You’ll choose the right trig ratio, read what the angle means...
Questions: 20 | Attempts: 20 | Last updated: Jan 22, 2026
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Sample QuestionA ladder leans against a wall making a 70° angle with the ground. The ladder is 10 ft long. How high does it reach?
Think you can juggle multiple methods? In this quiz, you’ll mix SOHCAHTOA with the Pythagorean Theorem to solve multi-step problems. You’ll move between ratios and square-sum checks, switch forms (like from sin to...
Questions: 20 | Attempts: 36 | Last updated: Jan 22, 2026
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Sample QuestionIn a right triangle, angle A = 30°. The side adjacent to A is 5. Find the hypotenuse.
Are you ready to connect trigonometry to real-life measurement and design problems? This quiz presents applied contexts such as determining heights of buildings, distances across water, ladder positions, and ramp inclines. You...
Questions: 20 | Attempts: 11 | Last updated: Jan 28, 2026
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Sample QuestionA flagpole casts an 18 m shadow when the sun’s elevation is 35°. Find the flagpole’s height to the nearest tenth.
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