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In Wisconsin, tenants are generally required to provide a 28-day notice to vacate a rental property. However, if the landlord wants the tenant to vacate for reasons other than nonpayment of rent or lease violations, they must provide a 60-day notice.

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6mo ago

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Does the relation is perpendicular to have a reflexive property?

No, equality of numbers has a reflexive property. Perpendicularity of lines has a symmetric property.


Which property is shown in the following statement 46 plus 17 plus 3 equals 46 plus 17 plus 3?

The property that "equality" is a reflexive relation on the set of arithmetic statements. It is a property of a relation such that it is true for members of the set over which the relation is defined.The "less than" operator, for example, is not reflexive since "x < x" is not true.


What are the community property states and how does that work in the event of credit card debt after death in relation to a property that is co-owned?

California, Arizona,, New Mexico, Texas, Washington, Idaho, Louisiana, Nevada and Wisconsin. All property that is obtained during the marriage is considered owned equally. Unfortunately, so are the debts. Even when only one spouse is the credit card holder. The other is still responsible for the debt(s). Wisconsin's community property laws, are quite different than the other states and are applicable to only certain assets of married couples. A creditor can sue for the debt if the surviving spouse defaults. And if a judgment is awarded, can place a lien against real property or petition to have other assets liquidated to settle the debt. Each state has a set of exemptions that a debtor can claim to protect their property.


What is order relation property?

The order relation property refers to a binary relation that allows for the comparison of elements within a set, establishing a sense of order among them. In mathematics, particularly in order theory, an order relation can be either a total (or linear) order, where every pair of elements is comparable, or a partial order, where some pairs may not be. Common properties of order relations include reflexivity, antisymmetry, and transitivity. These properties help define how elements are organized or ranked in relation to one another.


Techniques and services pertinent to security and protection of life and property and community and human relation?

Protective services work in guarding Federally owned or leased buildings and property.


How many time is Rachel mentioned in the Bible?

which Rachel? Rachel wife of Jacob, is specifically mentioned by her name 44 times Not sure about Rachel in relation to Leah, or Rachel in relation to John


Can I use land as a down payment for a property purchase?

Yes, you can use land as a down payment for a property purchase. However, the value of the land will need to be appraised to determine its worth in relation to the property you are looking to buy.


What does the prefix myo mean in myocardial?

The prefix &quot;myo&quot; in myocardial refers to muscle, specifically in relation to the muscles of the heart.


When can you say that a relation is reflexive property?

A statement that undergoes the reflexive property is a statement that is turned backwards. Ex. Original- If an animal is a frog, it is an amphibian. Reflexive- If an animal is an amphibian, it is a frog.


What is a relation with the property that for each input there is exactly one output?

That's a proper function, a conformal mapping, etc.


X equals x is the property of what equality?

I guess you mean to ask:'x = x exemplifies what property of the relation of equality?'.If so, then the answer is:The reflexive property, which is a property of all equivalence relations.Two other properties, besides reflexivity, of equivalence relations are:symmetry and transitivity.


What is meant by symmetric reflexive and transitive property and also equivalence relation?

First, let's define an equivalence relation. An equivalence relation R is a collection of elements with a binary relation that satisfies this property:Reflexivity: &forall;a &isin; R, a ~ aSymmetry: &forall;a, b &isin; R, if a ~ b, then b ~ aTransitivity: &forall;a, b, c &isin; R, if a ~ b and b ~ c, then a ~ c.