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What else can I help you with?
A square root shows a number under?
the radical sign
What is A rational number that shows the numerator greater than the denominator?
an improper fraction
What algebraic expression shows the square of the distance from point A to point B minus 81?
(B - A)2 - 81 or (B - A + 9)(B - A - 9) If the starting point, A, is taken as zero the the expression simplifies to (B + 9)(B - 9)
What is meters divide by seconds?
it shows the number of metres travelled every second. m/s
One of the numbers of an ordered pair that locate a point on a coordinate graph?
An ordered pair shows how much distance you go in the x-direction and the y-direction. It is represented like this (x,y) You can assigned any number you want. (-2,5) (1,-3) (4,5) (-9,11) So to answer your question you can choose any number in the examples I gave you... therefore 1 can be your answer.
Is 41 irrational?
An irrational number can't be expressed in the form of a/b, where a and b are integers. But, 41 can be expressed as 41/1 which clearly shows that 41 is not an irrational number.
What shows the correct estimate for 28 squarerooted?
There is no correct estimate because sqrt(28) is an irrational number and it is always possible to improve on an estimated value.5^2 = 256^2 = 36 so the estimate is between 5 and 6.5.25^2 = (5 1/4)^2 = (21/4)^2 = 441/16 = 27.5 so 5.25 is a better estimate.
Which answer choice shows that the set of irrational numbers is not closed under addition?
The set of irrational numbers is not closed under addition because there exist two irrational numbers whose sum is a rational number. For example, if we take the irrational numbers ( \sqrt{2} ) and ( -\sqrt{2} ), their sum is ( \sqrt{2} + (-\sqrt{2}) = 0 ), which is a rational number. This demonstrates that adding certain irrational numbers can result in a rational number, confirming that the set is not closed under addition.
The number 0.8 can be written as so it is an irrational number.?
The number 0.8 can be expressed as a fraction, specifically ( \frac{8}{10} ) or ( \frac{4}{5} ), which shows that it is a rational number. Rational numbers are those that can be written in the form of a fraction ( \frac{a}{b} ), where ( a ) and ( b ) are integers and ( b \neq 0 ). Since 0.8 can be represented as such a fraction, it is not an irrational number.
What point shows the location of 3 over 2 on a number line?
The point exactly halfway between ' 1 ' and ' 2 ' does.
What answer choice shows that the set of irrational numbers is not closed under addition?
Hennd
Why is a decimal smaller than a whole number?
A decimal number is not always smaller than a whole number. This is a decimal number 2.45 The number on the left of the decimal point shows the whole numbers. The numbers on the right of the point shows the parts/fractions. This number is not a whole number .098 This number is a whole number 2.00 This number has whole numbers and parts/fractions of the whole 2.098
What shows the best way to estimate 7128 using compatible numbers?
If you know the number is 7128 I do not understand why on earth anyone would want to estimate it!
What do error bar show within?
The centre of the error bar shows the point estimate for a variable and the bits that stick out are the likely minimum and maximum values.
What is a irational numbers?
A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.A rational number is one that you can express as a ratio (fraction) between two integers, e.g., 3/5, 5/8, 11/3, 9/1. The last example shows that rational numbers include the integers.An irrational number is one that you can not express as such a fraction. This includes most square roots, for example, the square root of an integer is either an integer, or an irrational number. It also includes the numbers pi and e, which are very important in math.
How do you get an irrational number between 0.6 and 0.66?
A rational, non-zero number multiplied by an irrational number always results in an irrational number. Knowing this, you can fairly easily choose a rational number to multiply by any given irrational that will be within your stated range. In this example, I'm going to choose pi (~3.1415926535897932) as the irrational number and x will be the rational number. So we want to satisfying the following inequality: 0.6 < pi * x < 0.66 Dividing everything by pi (which is positive) gives us: 0.6/pi < x < 0.66/pi A quick check on the calculator tells us that: 0.6/pi ~= 0.191 0.66/pi ~= 0.21 So, choosing x = 0.20, we end up with 0.2 * pi as our answer. A quick verification with the calculator shows that 0.2 * pi ~= 0.628, so it's between 0.6 and 0.66. Since 0.2 is 1/5, the equivalent pi/5 is a slightly more aesthetic answer.
The second place after a decimal point tells how many of these?
The number in the second place after the decimal point shows the value of hundredths.EXAMPLE 0.345 : The '4' represents 4/100.
