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Anastaziya [24]
3 years ago
15

Drag the values into the boxes to classify each number as rational or irrational

Mathematics
1 answer:
tresset_1 [31]3 years ago
6 0
A rational number is any number that can be expressed as a whole number, a fraction, or as a nonrepeating decimal. Otherwise, it is an irrational number. 

√4/9: When you simplify this, it becomes 2/3. Hence, this is a <em>rational number.</em>
√2/24: The simplest form when you reduce is 1/√12. Hence, this is an <em>irrational number</em>.
√100: This is equal to 10. Therefore, this is a <em>rational number</em>.
5/4: Since 5/4 is a fraction, it is a <em>rational number</em>.
7.3: This is a fixed decimal, hence, this is<em> rational</em>.
0.002475: This is a fixed decimal, hence, this is <em>rational</em>.
0.01: This is a fixed decimal, hence, this is <em>rational</em>. It is actually equal to 1/10.
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Answer:

It's right :)

Explanation:

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Solve by substitution
Hunter-Best [27]

Answer:

A

Step-by-step explanation:

y = -9 ------(1)

9x -4y = -9 -------(2)

substitute (1) into (2)

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x = -5

there you go, x = -5 and y = -9

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7 0
2 years ago
Solve for x Round to the nearest tenth one place after the decimal !
aniked [119]

Answer:

x = 14.4

Step-by-step explanation:

x is sin(angle 24/30)×24

how do we get the angle at 24/30 ?

by using the extended Pythagoras for baselines opposite other than 90 degrees.

c² = a² + b² - 2ab×cos(angle opposite of c)

in our example the angle 24/30 is opposite of the side 18.

so,

18² = 24² + 30² - 2×24×30×cos(angle 24/30)

324 = 576 + 900 - 1440×cos(angle 24/30)

324 = 1476 - 1440×cos(angle 24/30)

1440×cos(angle 24/30) = 1152

cos(angle 24/30) = 1152/1440 = 576/720 = 288/360 = 144/180 = 72/90 = 36/45 = 12/15 = 4/5

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x = sin(36.9) × 24 = 14.4

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3 years ago
What are proofs statements
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A two-column geometric proof consists of a list of statements, and the reasons that we know those statements are true. The statements are listed in a column on the left, and the reasons for which the statements can be made are listed in the right column. Every step of the proof (that is, every conclusion that is made) is a row in the two-column proof.


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