This math topic focuses on applying the Pythagorean theorem to find missing lengths of a right triangle, using decimal values for calculation. It requires students to practice solving for the hypotenuse by inserting given leg lengths into the theorem \(a^2 + b^2 = c^2\) and approximating the value of 'c'. The problems include different combinations of numbers, enhancing familiarity with square and square root operations as well as reinforcing foundational Pythagorean theorem concepts. Multiple-choice answers are provided for each question to test the student's ability to compute and select the correct approximate value.
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Approximate the value of 'c' in this equation
Math worksheet on 'Pythagorean Equation from Squares - Either Missing Length (Decimal) (Level 1)'. Part of a broader unit on 'Pythagoras - Foundations' Learn online: app.mobius.academy/math/units/pythagoras_foundations/ |
Approximate the value of 'c' in this equation |
c = 2.6 |
c = 2.5 |
c = 3.3 |
c = 7.5 |
c = 1.6 |
c = 5 |
Approximate the value of 'c' in this equation |
c = 1 |
c = 3.6 |
c = 5 |
c = 1.1 |
c = 5.3 |
c = 1.9 |
Approximate the value of 'c' in this equation |
c = 9.3 |
c = 12 |
c = 6.8 |
c = 1 |
c = 4.3 |
c = 8.5 |
Approximate the value of 'c' in this equation |
c = 5.8 |
c = 4.2 |
c = 15 |
c = 2.5 |
c = 3.3 |
c = 1.6 |
Approximate the value of 'c' in this equation |
c = 5.1 |
c = 4.2 |
c = 3.4 |
c = 1 |
c = 2.6 |
c = 6 |
Approximate the value of 'c' in this equation |
c = 8.8 |
c = 9.6 |
c = 2.9 |
c = 3.7 |
c = 7.1 |
c = 25 |
Approximate the value of 'c' in this equation |
c = 4.5 |
c = 10 |
c = 2 |
c = 7.9 |
c = 5.4 |
c = 1.2 |