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What is the remainder and quotient of 36 divided by 6?
6
What is the remainder when 8100 is divided by 5?
1620
What is the domain of y equals the square root of x?
Assuming we're not dealing with complex numbers, the domain is:R = {x Є R | x >= 0}, or equivalently, R0+, or [0,∞]All three of the above terms say the same thing, the domain is all the real numbers greater than or equal to zero.
How do you know mapping is function or not?
A mapping is a rule that defines an association between two sets: a domain and a codomain (which need not be different from the domain).For a mapping to be a function, each element in the domain must have a unique image in the codomain.Sometimes, it is necessary to define the domain so that this requirement is satisfied. For example, square root is not a function from the set of Reals (R) to the Reals (R)because there is no image for a negative number. Also, any positive element of R can be mapped to the principal square root or its negative value. You can get around this by defining the domain as the non-negative real numbers, R0+, and the codomain as either the same or the non-positive real numbers.A mapping is a rule that defines an association between two sets: a domain and a codomain (which need not be different from the domain).For a mapping to be a function, each element in the domain must have a unique image in the codomain.Sometimes, it is necessary to define the domain so that this requirement is satisfied. For example, square root is not a function from the set of Reals (R) to the Reals (R)because there is no image for a negative number. Also, any positive element of R can be mapped to the principal square root or its negative value. You can get around this by defining the domain as the non-negative real numbers, R0+, and the codomain as either the same or the non-positive real numbers.A mapping is a rule that defines an association between two sets: a domain and a codomain (which need not be different from the domain).For a mapping to be a function, each element in the domain must have a unique image in the codomain.Sometimes, it is necessary to define the domain so that this requirement is satisfied. For example, square root is not a function from the set of Reals (R) to the Reals (R)because there is no image for a negative number. Also, any positive element of R can be mapped to the principal square root or its negative value. You can get around this by defining the domain as the non-negative real numbers, R0+, and the codomain as either the same or the non-positive real numbers.A mapping is a rule that defines an association between two sets: a domain and a codomain (which need not be different from the domain).For a mapping to be a function, each element in the domain must have a unique image in the codomain.Sometimes, it is necessary to define the domain so that this requirement is satisfied. For example, square root is not a function from the set of Reals (R) to the Reals (R)because there is no image for a negative number. Also, any positive element of R can be mapped to the principal square root or its negative value. You can get around this by defining the domain as the non-negative real numbers, R0+, and the codomain as either the same or the non-positive real numbers.
How do you divide 5 into 8.4?
Long division. Start by dividing 5 into 8. 8/5 = 1 r3 Put a decimal place after the 1. 1. Now take the remainder and append the decimal to the right of it: 34 Divide 5 into 34 34/5 = 6 r4. Append to the right of the decimal. 1.6 Repeat using 0s as placeholders after the 8.4 has been exhausted, and repeat until you get a remainder of 0, or a sufficient number of significant digits: 40/5 = 8 r0 1.68 Remainder is 0, so 5 divides into 8.4 exactly 1.68 times. To test this, multiply 5 by the answer: 5 * 1.68 = 8.4
