Answer:
because that how it be
Explanation:
because then you focuse packet to be separated in depth parts of a main topic like ink cooking it has four packets one for chopping one sautéing one meats and one for bake good
Internet Explorer 9+ is the web browser recommended to use with recorders.
<h3>What is a website?</h3>
A website is a collection of web pages and related material that is published on at least one server and given a shared domain name.
As we know,
Recorders are perfect for desktop applications because they can record a variety of items, including mouse clicks, scrolling, radio buttons, list boxes, checkboxes, and drop-down menus.
Thus, Internet Explorer 9+ is the web browser recommended to use with recorders if Ginny faced an application error while executing the recorder in opera.
Learn more about the website here:
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Answer:
p it has a three-part musical form it has a repeating section and a following section this makes and this makes it a ternary form
Answer:
Let P(x) = x is in the correct place
Let Q(x) = x is in the excellent place
R(x) denotes the tool
Explanation:
a) Something is not in the correct place.
P(x) is that x is in the correct place so negation of ¬P(x) will represent x is not in the correct place. ∃x is an existential quantifier used to represent "for some" and depicts something in the given statement. This statement can be translated into logical expression as follows:
∃x¬P(x)
b) All tools are in the correct place and are in excellent condition.
R(x) represents the tool, P(x) represents x is in correct place and Q(x) shows x is in excellent place. ∀ is used to show that "all" tools and ∧ is used here because tools are in correct place AND are in excellent condition so it depicts both P(x) and Q(x). This statement can be translated into logical expression as follows:
∀ x ( R(x) → (P(x) ∧ Q(x))
c) Everything is in the correct place and in excellent condition.
Here P(x) represents correct place and Q(x) represents excellent condition ∀ represent all and here everything. ∧ means that both the P(x) and Q(x) exist. This statement can be translated into logical expression as follows:
∀ x (P(x) ∧ Q(x)