Math, asked by daurai010, 2 months ago

3upon 4is ............9 upon 12 a)equal to b) greater than c) less than d) less than equal to tick the correct answet pls answer​

Answers

Answered by pattnaikarmaan9
1

Answer:

equal

Step-by-step explanation:

3/4 = 9/12

do nothing but simplify the 9/12 you will get 3/4.

therefore both are equal

Answered by anuska5981
7

Answer:

Which two of the following numbers have a product that is between –1 and 0?

Indicate both of the numbers.

–20

–10

2 –4

3 –2

Explanation

For this question, you must select a pair of answer choices. The product of the pair must be negative, so the possible products are (–20)(2–4), (–20)(3–2), (–10)(2–4), and (–10)(3–2). The product must also be greater than –1. The first product is The fraction with numerator negative 20 and denominator 2 to the power 4, equals the negative fraction with numerator 20 and denominator 16, which is less than negative 1., the second product is The fraction with numerator negative 20 and denominator 2 to the power 3, equals the negative fraction with numerator 20 and denominator 9, which is less than negative 1., and the third product is, The fraction with numerator negative 10 and denominator 2 to the power 4, equals the negative fraction with numerator 10 and denominator 16, which is greater than negative 1., so you can stop there. The correct answer consists of Choices B (–10) and C (2–4).

Which of the following integers are multiples of both 2 and 3?

Indicate all such integers.

8

9

12

18

21

36

Explanation

You can first identify the multiples of 2, which are 8, 12, 18, and 36, and then among the multiples of 2 identify the multiples of 3, which are 12, 18, and 36. Alternatively, if you realize that every number that is a multiple of 2 and 3 is also a multiple of 6, you can identify the choices that are multiples of 6. The correct answer consists of Choices C (12), D (18), and F (36).

Each employee of a certain company is in either Department X or Department Y, and there are more than twice as many employees in Department X as in Department Y. The average (arithmetic mean) salary is $25,000 for the employees in Department X and $35,000 for the employees in Department Y. Which of the following amounts could be the average salary for all of the employees of the company?

Indicate all such amounts.

$26,000

$28,000

$29,000

$30,000

$31,000

$32,000

$34,000

Explanation

One strategy for answering this kind of question is to find the least and/or greatest possible value. Clearly the average salary is between $25,000 and $35,000, and all of the answer choices are in this interval. Since you are told that there are more employees with the lower average salary, the average salary of all employees must be less than the average of $25,000 and $35,000, which is $30,000. If there were exactly twice as many employees in Department X as in Department Y, then the average salary for all employees would be, to the nearest dollar, the following weighted mean,

The fraction with numerator 2 times 25,000, +, 1 times 35,000, and denominator 2 + 1, which is approximately 28,333 dollars

where the weight for $25,000 is 2 and the weight for $35,000 is 1. Since there are more than twice as many employees in Department X as in Department Y, the actual average salary must be even closer to $25,000 because the weight for $25,000 is greater than 2. This means that $28,333 is the greatest possible average. Among the choices given, the possible values of the average are therefore $26,000 and $28,000. Thus, the correct answer consists of Choices A ($26,000) and B ($28,000).

Intuitively, you might expect that any amount between $25,000 and $28,333 is a possible value of the average salary. To see that $26,000 is possible, in the weighted mean above, use the respective weights 9 and 1 instead of 2 and 1. To see that $28,000 is possible, use the respective weights 7 and 3.

Which of the following could be the units digit of 57 to the power n where n is a positive integer?

Indicate all such digits.

0

1

2

3

4

5

6

7

8

9

Explanation

The units digit of 57 to the power n is the same as the units digit of 7 to the power n for all positive integers n. To see why this is true for n is equal to 2 compute 57 to the power 2 by hand and observe how its units digit results from the units digit of 7 to the power 2 Because this is true for every positive integer n, you need to consider only powers of 7. Beginning with n is equal to 1 and proceeding consecutively, the units digits of 7, 7 to the power 2 7 to the power 3 7 to the power 4and 7 to the power 5 are 7, 9, 3, 1, and 7, respectively. In this sequence, the first digit, 7, appears again, and the pattern of four digits, 7, 9, 3, 1, repeats without end. Hence, these four digits are the only possible units digits of 7 to the power nand therefore of 57 to the power n The correct answer consists of Choices B (1), D (3), H (7), and J (9).

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