It depends upon what elements X and Y are, but under certain circumstances, it could yield compound XY.
Correct: ''the atoms of the element X are isoelectronic with the ions of the element Y".
They would form an ionic compound.
no, it proves that x is a compound.
In trigonometry, sin(x)cos(y)=(sin(x+y)+sin(x-y))/2.
The answer is 45 and 81. To find it out you need to use double algebra. 1. (x+y)-(x-y)=90 x-x=0 y+y=2y/2= 1y=y 90/2= 45 y=45 2. (x+y)+(x-y)=162 y-y=0 x+x=2x 2x/2= 1x=x 162/2=81 3. check your work x+y-x-y=90 81+45-81-45=90- x+y+x-y+=162 81+45+81-45=162 81+45= 126 81-45=36 126+36=162 That is how you find the answer.
Suppose the function, y = f(x) maps elements from the domain X to the range Y. Thenfor every element x, in X, there must be some element y in Y, andfor an element y, in Y, there can be at most one x in X.
Closure: If x and y are any two elements of Rthen x*y is an element of R.Associativity: For and x, y and z in R, x*(y*z) = (x*y)*z and so, without ambiguity, this may be written as x*y*z.Identity element: There exists an element 1, in R, such that for every element x in R, 1*x = x*1 = x.Inverse element: For every x in R, there exists an element y in R such that x*y = y*x = 1. y is called the inverse of x and is denoted by x^-1.The above 4 properties determine a group.
Correct: ''the atoms of the element X are isoelectronic with the ions of the element Y".
An element x, of a set S has an additive inverse if there exists an element y, also in S, such that x + y = y + x = 0, the additive identity.
The properties of multiplication need to be considered in the context of the set over which this operation is defined.For most number systems, multiplications isCommutative: x*y = y*x for all x and yAssociative: (x*y)*z = x*(y*z) so that , without ambiguity the expression can be written as x*y*z for all x, y and zDistributive property over addition or subtraction:x*(y+z) = x*y + x*z for all x, y and zIdentity Element: There exists a unique element, denoted by 1, such that1*x = x = x*1 for all xZero element: there is an element 0, such that x*0 = 0 for all x.In some sets, an element x also has a multiplicative inverse, denoted by x-1 such that x*x-1 = x-1*x = 1 (the identity).
The properties are:Commutativity: Both addition and multiplication are commutative. This means that the order of the operands does not matter: that is x # y = y # x where # represents either operation.Associativity: Both are associative. That is, the order of the operation does not matter. Thus (x # y) # z = x # (y # z) so that either can be written as x # y # z without ambiguity.Identity element: There are identity elements for both operations. This means that for each of the two operations there is a unique element, i such that for any element x,x # i = x = i # x.The additive identity is 0, the multiplicative identity is 1.Inverse element: For each element x there is an element x' such thatx # x' = i = x' # x. In the case of addition, x' = -x where for multiplication, x' = 1/x.Distributivity: Multiplication is ditributive over addition. This means thata*(x + y) = a*x + a*y
The real numbers form a field. This is a set of numbers with two [binary] operations defined on it: addition (usually denoted by +) and multiplication (usually denoted by *) such that:the set is closed under both operations. That is, for any elements x and y in the set, x + y and x * y belongs to the set.the operations are commutative. That is, for all x and y in the set, x + y = y + x, and x * y = y * x.multiplication is distributive over addition. That is, for any three elements x, y and z in the set, x*(y + z) = x*y + x*zthe set contains identity elements under both operations. That is, for addition, there is an element, usually denoted by 0, such that x + 0 = x = 0 + x for all x in the set. For multiplication, there is an element, usually denoted by 1, such that y *1 = y = 1 * y for all y in the set.for every x in the set there is an additive inversewhich belongs to the set, and for every non-zero element x there is a multiplicative inverse which belongs to the set. That is for every x, there is an element denoted by (-x) such that x + (-x) = 0, and for every non-zero element y in the set, there is an element y-1 such that y*y-1 = 1.
If you mean: y = x and y = x+2 then the lines are then parallel to each
D = {x [element of reals]}R = {y [element of reals]|y >= 4}
Without access the text to which this question refers this question can not be answered
Pseudocode: if x > y then return x else return y Actual code (C++): return( x>y ? x : y );
The identity property for addition is that there exists an element of the set, usually denoted by 0, such that for any element, X, in the set, X + 0 = X = 0 + X Similarly, the multiplicative identity, denoted by 1, is an element such that for any member, Y, of the set, Y * 1 = Y = 1 * Y