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There are integers that are not rational numbers: False

There are whole numbers that are not rational numbers: False

There are integers that are not whole numbers: False

All rational numbers are integers: False

Step-by-step explanation:

There are integers that are not rational numbers

a Rational number can be defined as an integer divided by an integer. Rational numbers include all integers, all fractions, and all terminating decimals and repeating decimals. Therefore, all integers are rational numbers.

There are whole numbers that are not rational numbers

All whole numbers are rational numbers because all whole numbers can be achieved by dividing an integer by an integer (however not all rational numbers are whole numbers).

There are integers that are not whole numbers

All integers are whole numbers, an integer is defined as a whole number that is not a fraction. Therefore this is false.

All rational numbers are integers

All integers are rational numbers, however, not all rational numbers are integers. For example, two integers can be divided to achieve a fraction (7/2 = 3.5). *remember the definition of a rational number is an integer divided by an integer

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step-by-step explanation:

find the magnitude of the trig term  

csc

(

x

)

−

1

by taking the absolute value of the coefficient.

1

find the lower bound of the range.

tap for more

y

=

−

2

find the upper bound of the range.

tap for more

y

=

0

the range is  

y

≤

−

2

or  

y

≥

0

.

(

−

∞

,

−

2

]

∪

[

0

,

∞

)

{

y

|

y

≤

−

2

,

y

≥

0

}

step-by-step explanation: