Written Instructions:
For each Multiple Choice Question (MCQ), four options are given. One of them is the correct answer. Make your choice (1,2,3 or 4). Write your answers in the brackets provided..
For each Short Answer Question(SAQ) and Long Answer Question(LAQ), write your answers in the blanks provided.
Leave your answers in the simplest form or correct to two decimal places.
| 1) Are these ratios equivalent and
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| 2) Are these ratios equivalent and
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| 3) Are these ratios equivalent 1 : 6 and 2 : 17
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| 4) Are these ratios equivalent 1 : 4 and 3 : 12
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| 5) Are these ratios equivalent and
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| 6) Are these ratios equivalent and
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| 7) Are these ratios equivalent 3 : 5 and 11 : 19
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| 8) Are these ratios equivalent 3 : 5 and 12 : 20
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| 9) Are these ratios equivalent and
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| 10) Are these ratios equivalent and
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| 1) Are these ratios equivalent and
Answer: 1 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 2 x 6 = 6 x 2 12 = 12 The cross products are equal, so the ratios are equivalent.
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| 2) Are these ratios equivalent and
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 3 x 20 = 7 x 8 60 ⇔ 56 The cross products are not equal, so the ratios are not equivalent.
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| 3) Are these ratios equivalent 1 : 6 and 2 : 17
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: Write the ratios as fractions. and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 1 x 17 = 6 x 2 17 ⇔ 12 The cross products are not equal, so the ratios are not equivalent.
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| 4) Are these ratios equivalent 1 : 4 and 3 : 12
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: Write the ratios as fractions. and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 1 x 12 = 4 x 3 12 = 12 The cross products are equal, so the ratios are equivalent.
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| 5) Are these ratios equivalent and
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 1 x 6 = 6 x 1 6 = 6 The cross products are equal, so the ratios are equivalent.
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| 6) Are these ratios equivalent and
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 3 x 17 = 6 x 8 51 ⇔ 48 The cross products are not equal, so the ratios are not equivalent.
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| 7) Are these ratios equivalent 3 : 5 and 11 : 19
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: Write the ratios as fractions. and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 3 x 19 = 5 x 11 57 ⇔ 55 The cross products are not equal, so the ratios are not equivalent.
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| 8) Are these ratios equivalent 3 : 5 and 12 : 20
Answer: 1 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: Write the ratios as fractions. and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 3 x 20 = 5 x 12 60 = 60 The cross products are equal, so the ratios are equivalent.
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| 9) Are these ratios equivalent and
Answer: 2 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 1 x 5 = 5 x 1 5 = 5 The cross products are equal, so the ratios are equivalent.
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| 10) Are these ratios equivalent and
Answer: 1 SOLUTION 1 : Remember: Two ratios are equivalent if their cross products are equal. Solve: and Compare the two cross products. Multiply the numerator of one fraction and the denominator of the other. 3 x 5 = 6 x 2 15 ⇔ 12 The cross products are not equal, so the ratios are not equivalent.
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