The correct options are A and C because irrational numbers are nonterminating and nonrepeating.
Given:
Some statements for irrational numbers are written in decimal form.
Explanation:
Rational number: A rational number can be defined in the form of . Rational numbers are either terminating or repeating decimal numbers.
Examples: etc.
Irrational number: An irrational number cannot be defined in the form of . Irrational numbers are nonterminating and nonrepeating decimal numbers.
Examples: etc.
Therefore, the correct options are A and C.
Learn more:
The correct answers are
A. Irrational numbers are nonterminating; and C. Irrational numbers are nonrepeating.
Explanation:
Irrational numbers are numbers that cannot be written as rational numbers, or fractions.
Terminating decimals have a specific endpoint; this means we can find the place value of the last digit of the number and write it as a fraction (if it ends in the tenths place, it is a fraction over 10; if it ends in the hundredths place, a fraction over 100; etc.).
Repeating decimals can also be written as a fraction; for example, 0.3 repeating is 1/3; 0.6 repeating is 2/3; 0.1 repeating is 1/9; etc.
This means that irrational numbers must be nonrepeating and nonterminating.
Answer:
12:10
or simplified
6:5
Step-by-step explanation:
There are 10 cats and 12 dogs
dogs: cats
12:10
We can simplify by dividing each by 2
12/2 : 10/2
6:5
It is 10:12
5:6 is simplified
Answer:
The given statement:
Only regular polygons with an even number of sides are symmetrical is a FALSE STATEMENT.
Step-by-step explanation:
A symmetrical figure or a polygon means that if it is into halves such that the halves looks similar or match exactly then the figure is said to be symmetrical.
We know that a regular polygon with 'n' number of sides has exactly n number of axis of symmetry.
Hence, no matter whether the regular polygon has even number of sides or odd number of sides it will be symmetrical.
Answer: false
took the quiz
Answer:
The measure of angle 7 is 155*.
Step-by-step explanation: