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Naily [24]
3 years ago
6

Evaluate 24nk if n= 6 and k = 8

Mathematics
2 answers:
4vir4ik [10]3 years ago
7 0

Answer:

24nk=1152

Step-by-step explanation:

24nk

Substituting the values in the equation

24*6*8

In order to evaluate these values we have to simply multiply the numbers

144*8

I hope it will help you

1152 is the answer

saul85 [17]3 years ago
4 0
<h2>1152</h2>

24nk

n=6

k=8

24 × (6) × (8)

24 × (48) = 1152

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Answer:

c subtract 5 from both sides

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1 year ago
Drag a reason to each box to complete the proof.
Anna [14]

To start off with, DF=EG's reason is given, since you stated it was given.


Next, DE+EF = EF+FG's reason is because of the substitution property of equality. Think "if a = c, b = c, then a = b"


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What is the domain of the function
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5. D (the number under the square root symbol must be greater than or equal to 0. 


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3 years ago
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nikdorinn [45]

The first answer of the missing blank is 4/5.

The second answer of the missing blank is 2.

The third answer of the missing blank is 25.

*For all of these solutions, I will be using the common rules for logarithms.*

Solution for the first question:

Log9^4/5 must equal log9^4-log9^5, or it could also equal the more proper version, which is simplified: 2log9^2-log9^5.

Solution for the second question:

Log3^22 must equal log3^11+log3^2, if you break it down.

Solution for the third question:

Log9^25 must equal 2log9^5 because it will be like this when simplifying it:

log9^25=2log9^5

log9^5²=2log9^5

2log9^5=2log9^5

These are all of the step-by-step procedures for all three of these given questions. Anyways, I hope that this helped you!

5 0
3 years ago
For what values of a are the following expressions true?/a+5/=-5-a
katovenus [111]

Explanation:

The expression is given below as

|a+5|=-5-a

Concept:

We will apply the bsolute rule below

\begin{gathered} if|u|=a,a>0 \\ then,u=a,u=-a \end{gathered}

By applying the concept, we will have

\begin{gathered} \lvert a+5\rvert=-5-a \\ a+5=-5-a,a+5=5+a \\ a+a=-5-5,a-a=5-5 \\ 2a=-10,0=0 \\ \frac{2a}{2}=\frac{-10}{2},0=0 \\ a=-5,0=0 \end{gathered}

Hence,

The final answer is

a\leq-5

5 0
1 year ago
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