The domain is, but the range need not be.
The domain is the set of all possible x values, for this problem it would be negative infinity to positive infinity. The range is the set of all possible y values, for this problem it would be -2 too +2
If the common ratio is negative then the points are alternately positive and negative. While their absolute values will lie on an exponential curve, an oscillating sequence will not lie on such a curve,
The set of positive integers is {1, 2, 3, 4, 5, ...}. Because the values approach positive infinity there is no largest positive integer. If you pick any positive integer, you can always create a larger one by simply adding 1 to it. So there can be no largest positive integer.
Domain: All Possible "x" values Range: All possible "y" values
Adding integers, if they have the same sign, add their absolute values and keep the same sign. Subtracting, change the sign of the 2nd number and the add using rules of addition. Multiplying and dividing, Divide the absolute values, if the signs are the same the answer is positive, if the signs are different the answer is negative.
The sum of two integers can be positive, negative, or zero, depending on the values of the integers involved. If both integers are positive, their sum is positive. If both are negative, their sum is negative. If one is positive and one is negative, the sum could be positive, negative, or zero, depending on their absolute values.
The rule in dividing integers is to divide the absolute values. Two positive integers or two negative integers equals positive product. If one integer is positive and the other is negative, the product is negative.
Non-examples of a domain include sets that do not meet the criteria for being a domain in a specific context. For instance, in mathematics, the set of all real numbers cannot be a domain for a function that is only defined for positive numbers. Similarly, if a function is defined only for integers, then any set containing non-integer values would not qualify as its domain.
The absolute value is always non-negative. So, the absolute values of zero and positive integers are the same as the numbers. However, the absolute values of negative integers are their additive inverses or additive opposites (or positive equivalents).Thus, for example, abs(-3) = +3
The values of the range also tend to increase.
When adding integers with the same signs, you perform addition and keep the common sign. For example, if you are adding two positive integers, you add their absolute values and the result remains positive. Similarly, if you are adding two negative integers, you add their absolute values and the result will be negative.
The product of two positive integers or two negative integers is positive.The product of a positive integer and a negative integer is negative.The quotient of two positive integers or two negative integers is positive.The quotient of a positive integer and a negative integer is negative.You multiply or divide integers just as you do whole numbers, except you must keep track of the signs. To multiply or divide signed integers, always multiply or divide the absolute values and use these rules to determine the sign of the answer.When you multiply two integers with the same signs, the result is always positive. Just multiply the absolute values and make the answer positive.Positive x positive = positiveNegative x negative = positiveWhen you multiply two integers with different signs, the result is always negative. Just multiply the absolute values and make the answer negative.Positive x negative = negativeNegative x positive = negativeWhen you divide two integers with the same sign, the result is always positive. Just divide the absolute values and make the answer positive.Positive ÷ positive = positiveNegative ÷ negative = positiveWhen you divide two integers with different signs, the result is always negative. Just divide the absolute values and make the answer negative.Positive ÷ negative = negativeNegative ÷ positive = negativeExamples1.2.3.4. LOVE YOU :)
When subtracting absolute value integers, first calculate the absolute values of the integers involved. Then, perform the subtraction using the absolute values. Remember that the result will always be a non-negative integer, as absolute values are always positive or zero. If necessary, apply the appropriate sign based on the original integers' values after the subtraction.
They have to be positive integers greater than or equal 0.
To multiply integers, simply multiply their absolute values and determine the sign of the result: if both integers have the same sign, the product is positive; if they have different signs, the product is negative. For division, divide the absolute values of the integers and apply the same sign rules: the quotient is positive if both integers have the same sign and negative if they have different signs. Always remember to simplify the final result as needed.
Integers include both positive and negative numbers as well as zero, while whole numbers consist only of non-negative numbers (i.e., zero and positive numbers). This means that integers encompass a broader range of values. Specifically, integers include negative values like -1, -2, etc., which are not part of the whole number set.
You multiply or divide integers just as you do whole numbers, except you must keep track of the signs. To multiply or divide signed integers, always multiply or divide the absolute values and use these rules to determine the sign of the answer.When you multiply two integers with the same signs, the result is always positive. Just multiply the absolute values and make the answer positive.Positive x positive = positiveNegative x negative = positiveWhen you multiply two integers with different signs, the result is always negative. Just multiply the absolute values and make the answer negative.Positive x negative = negativeNegative x positive = negative.