I’m pretty sure it’s a Rectangle or square
There are four numbers of 3-coin combinations if we can choose from nickels, dimes, quarters, and half-dollars.
<h3>How to solve probability combinations?</h3>
The coins to select from are nickels, dimes, quarters, and half-dollars;
Thus;
Coins (n) = 4
The number of coin to select is:
Coin (r) = 3
The coin combination is then calculated using:
Combination = ⁴C₃
Apply the combination formula, we have;
Combination = 4
Thus, there are four number 3-coin combinations if we can choose from nickels, dimes, quarters, and half-dollars.
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Answer:

Step-by-step explanation:
By definition, the derivative of
is given by:

Given
,
must also be
. Therefore, we have:

Note that the derivative of a constant is always zero since for
, where
is some constant,
and we obtain
in the numerator, yielding a final answer of zero.
Answer:
D) (-6, 3)
Step-by-step explanation:
In rectangle, the opposite sides are equal and each angle measures 90 degrees.
Therefore, draw the parallel sides and find the vertex of the fourth coordinate.
Here the vertex, H = (-6, 3)
Thank you.
Answer:
The experimental probability of rolling a 4 in the next trial is
.
Step-by-step explanation:
The experimental probability is the ratio of the favorable outcomes to the total number of outcomes.
That is, the probability of an event <em>E</em> is:

Here,
<em>n</em> (E) = favorable outcomes
<em>N</em> = total number of outcomes
It is provided that Deon rolled a six-sided die 40 times.
And in these 40 rolls, the number 4 appeared 15 times.
A six-sided die has an equal probability of landing on any of the six numbers.
The rolling a die is an independent event experiment, i.e. the result of the previous roll does not affect the result of next roll.
Let <em>X</em> = number on the face of the die
Compute the probability of rolling a 4 in the next trial as follows:
P (Rolling a 4) = P (X = 4)

Thus, the experimental probability of rolling a 4 in the next trial is
.