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Problem 1

Draw a triangle that satisfies the conditions stated. If no triangle can satisfy the conditions, write not possible. a. An acute isosceles triangle b. A right isosceles triangle c. An obtuse isosceles triangle

Problem 1

For each polygon, find (a) the interior angle sum and (b) the exterior angle sum. Quadrilateral

Problem 1

Look for a pattern and predict the next two numbers in each sequence. $$1,4,16,64, \dots$$

Problem 1

Tell whether the reasoning process is deductive or inductive. Ramon noticed that spaghetti had been on the school menu for the past five Wednesdays. Ramon decides that the school always serves spaghetti on Wednesday.

Problem 2

Tell whether the reasoning process is deductive or inductive. Ky did his assignment, adding the lengths of the sides of triangles to find the perimeters. Noticing the results for several equilateral triangles, he guesses that the perimeter of every equilateral triangle is three times the length of a side.

Problem 2

Look for a pattern and predict the next two numbers in each sequence. $$18,15,12,9, \dots$$

Problem 2

Draw a triangle that satisfies the conditions stated. If no triangle can satisfy the conditions, write not possible. a. An acute scalene triangle b. A right scalene triangle : c. An obtuse scalene triangle

Problem 2

For each polygon, find (a) the interior angle sum and (b) the exterior angle sum. Pentagon

Problem 3

Look for a pattern and predict the next two numbers in each sequence. $$1, \frac{1}{3}, \frac{1}{9}, \frac{1}{27}, \dots$$

Problem 3

For each polygon, find (a) the interior angle sum and (b) the exterior angle sum. Hexagon

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