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Mathematical Analysis

Mathematical analysis is, simply put, the study of limits and how they can be manipulated. Starting with an exhaustive study of sets, mathematical analysis then continues on to the rigorous development of calculus, differential equations, model theory, and topology. Topics including real and complex analysis, differential equations and vector calculus can be discussed in this category.

500 Questions

What is the distributive property of 4 and 18?

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Distributive property of 3x16

Why surveys and polls are good examples of finding probabilities?

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because they can help you find your right answer

Example of similar fraction?

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Similar factions are fraction that have the same denominator ^^

How many times does 52 go into 15?

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15 goes into 52 approximately 3 times with a remainder of 7.

How do you write 140 percent as a fraction in simplest form?

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THere is not such percentage greater than 100% .

100% is totality.

140% is actually a multple of 100

Yes!!! we casually refer to percentages greater than 100%, but it is incorrect.

Something like 200% should be referred to as 'twice as much'. or '2 times'.

As a fraction

140% = 140/100

Cancel down by '10'

14/10

Cancel down by '2'

7/5 = 1 2/5

Find the number nearest to 77993 that is exactly divisible by 718?

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77993/718 =108 quotient 449 remainder for safer side increase quotient 718*109=78262

718*108=77544

77993-77544= 449

78262-77993=269

So 78262 is nearest to 77993 which is divisible by 718

What is the value of digit 8 in 4.86?

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the 8=eight tenths

the whole number says eight and eighty-six hundredths

What is the highest common factor of 33 7791?

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The highest common factor of 33 and 7791 is 3.

What is the answer for -3x-2x plus 4y-2y?

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The answer is -5x + 2y. The terms with the same variable are combined by adding or subtracting their coefficients, and then the result is written with the corresponding variable. In this case, -3x and -2x combine to give -5x, and 4y and -2y combine to give 2y.

When an error of 1 percent is made in the length of a square the percentage error in the area of square will be?

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The percentage error in the area of the square will be twice the percentage error in the length of the square. This is because the error in the length affects both the length and width of the square, resulting in a compounded effect on the area. Therefore, if there is a 1 percent error in the length, the percentage error in the area would be 2 percent.

What is 5 minutes and 40 seconds plus 8 minutes and 50 seconds?

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When you add 5 minutes and 40 seconds to 8 minutes and 50 seconds, the total is 14 minutes and 30 seconds.

Why is it important to check your answers for reasonableness even when you use a calculator?

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you could have done something wrong on the calculator !

What is 68 rounded the nearest ten?

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It then is 70 when rounded to the nearest ten

How many fifths in one and four fifths?

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One is five fifths. Five fifths and four fifths is nine fifths.

What is a whole number greater than 1 that is exactly two factors?

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Any composite number.

Examples:

4 and 9 . . . (three factors)

6, 8, and 10 . . . (four factors)

12 . . . (six factors)

60 . . . (twelve factors)

Which side of the football field is the strong side?

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Football Field Strong SideThe term "strong side" generally refers to the offensive team formation and not the field itself. In an unbalanced formation with more offensive players on one side of the center than the other, the side with more players is considered the "strong side." The extra man is usually the tight end and with a right-handed quarterback, he will normally line up on the right side of the line. Hence, the right side of the offensive team's line is usually the "strong side."

Some offensive systems designate the strong side as the side which is farthest from the sideline; for example, if the ball is on the right hashmark, strong side is on the left side of the ball, and vice versa. This is more often used in Canadian football, as with 12 players on the field a balanced formation is possible.

What words mean transform?

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caramel

Why is it important to know the reverse process of multiplication?

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To cross-check that a multiplication is correct as for example if 7*8 = 56 then the reverse process of division must be correct as 56/7 = 8 or 56/8 = 7

What does 8 and 25 have in common?

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They are the first three odd prime numbers.