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aliina [53]
3 years ago
9

Describe the graph g < 0.6

Mathematics
1 answer:
padilas [110]3 years ago
5 0
Just asking, what book is it?
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NEED THE ANSWER ASAP<br> MARKING BRAINLIEST
natita [175]

Answer:

Valid

Step-by-step explanation:

6 0
4 years ago
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I don’t understand how do you do this I have a assignment for tommorow some one help
frosja888 [35]

Answer:

500 ML

Step-by-step explanation:

for every 1 liter, it is 1,000ML

so 1 L / 2 is 500ML

and 500 on your beaker is located in between 600 and 400

Hope this helps :)

8 0
4 years ago
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Gin Rummy and are holding 10 cards in your hand from a standarddeck of 52 cards. Find the probability t
zepelin [54]

Here is the correct question

Gin Rummy and are holding 10 cards in your hand from a standard deck of 52 cards.

a) How many ways can you select three kings and four 6's from the deck, the remaining cards not kings or 6's

b) Find the probability that three kings and four 6's are being held by you from the deck.

Answer:

a) 52976

b) \mathbf{3.34866744 \times 10^{-6}}

Step-by-step explanation:

So from the information above,

no of ways three kings can be selected and four 6's from the deck without the remaining cards being kings or 6's can be expressed as:

no of ways to select 3 kings from 4 kings is (^4_3)

no of ways to select 4 6's from (4 6's) is (^4_4)

no of ways to select the remaining 3 cards from (52 - 4 - 4) = 44 cards is (^{44}_3)

Mathematically, multiplying the three together we have:

= (^4_3) (^4_4) (^{44}_3)

= \dfrac{4!}{3!(4-3)!}   \times \dfrac{4!}{4!(4-4)!} \times \dfrac{44!}{3!(44-3)!}

= 4  \times 1 \times 13244

= 52976

To find the probability that you are holding three kings and four 6's from the deck, the remaining cards not kings or 6's can be calculated as follows;

To do this, we need to first know the no of ways we can  select 10 cards out of the pack of 52 cards

i.e

(^{52}_{10})

= \dfrac{52!}{10!(52-10)!}

= \dfrac{52!}{10!(42)!}

= 1.58200242 × 10¹⁰

Now, to find the  probability that you are holding three kings and four 6's from the deck, the remaining cards not kings or 6's :

we will need to divide the number of ways we can select three kings and four 6's from the deck by the no of ways we can select 10 cards out of the pack of 52 cards.

Mathematically; we have,

=\dfrac{52976}{1.58200242 \times 10^{10}}

= \mathbf{3.34866744 \times 10^{-6}}

4 0
4 years ago
We’re learning polynomial functions and I have absolutely no idea how to do it. The first question is “State the degree and lead
ycow [4]

Let's begin by defining the key terminologies:

The degree of a polynomial simply refers to the term with the highest exponent in a polynomial

For example:

\begin{gathered} a+8\Rightarrow a^1+8 \\ =a^1+8 \\ \text{We will observe that the variable ''a'' has a degree of ''1''} \\ \text{Therefore, the degree of this polynomial will be ''1''} \\  \\ \text{If we have}\colon5a^2+10 \\ 5a^2+10 \\ \text{We will observe that the variable ''a'' has the highest degree of ''2''} \\ \text{Therefore, the degree of this polynomial will be ''2''} \\  \\ \text{If we have}\colon3a^4+2a^2+10a+10 \\ 3a^4+2a^2+10a+10 \\ \text{We will observe that the variable ''a'' has the highest degree of ''4'' } \\ \text{Therefore, the degree of this polynomial will be ''4''} \end{gathered}

The leading coefficient simply refers to the coefficient of the term that has the highest degree in a polynomial

For example:

\begin{gathered} \text{If we have}\colon a+8 \\ a+8 \\ \text{''a'' is the variable having the highest degree, that degree is ''1''} \\ \text{The coefficient of the variable ''a'' is 1. Hence, the leading coefficient is ''1''} \\  \\ \text{If we have}\colon5a^2+10 \\ 5a^2+10 \\ \text{''}5a^2\text{'' is the variable with the highest degree},\text{ that is ''2''} \\ \text{The coefficient of the variable ''}5a^2\text{''  is 5. Hence, the leading coefficient is ''5''} \\  \\ \text{If we have}\colon3a^4+2a^2+10a+10 \\ 3a^4+2a^2+10a+10 \\ \text{ ''}3a^4\text{'' is the variable with the highest degree},\text{ that is ''4''} \\ \text{The coefficient of the variable ''}3a^4\text{'' is ''3''. Hence, the leading coefficient is ''3''} \end{gathered}

6 0
1 year ago
Please help me
Nady [450]
I believe they are congruent.
4 0
3 years ago
Read 2 more answers
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