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kramer
2 years ago
9

Which expressions are equivalent? Check all that apply. 39 34 â€""92 99 811.

Mathematics
1 answer:
Julli [10]2 years ago
3 0

The equivalent expression is 3^4, 9^2 and 81^1.

The given expression is as follows;

3^9, 3^4, 9^2, 9^9, 81^1

We have to determine

Which expressions are equivalent?

According to the question

To determine the equivalent expression solving their power and determine their values.

1. The value of the 3^9 is,

= 3^9\\\\= 3\times 3 \times 3 \times 3\times 3\times 3\times 3\times 3\times 3\\\\= 19683

2. The value of the 3^4 is,

= 3^4\\\\= 3\times 3 \times 3 \times 3\\\\= 81

3. The value of the 9^2 is,

= 9^2\\\\= 9\times 9\\\\= 81

4. The value of the 9^9 is,

= 9^9\\\\= 9\times 9 \times 9\times 9\times 9\times 9\times 9\times 9\times 9\\\\= 387420489

5. The value of the 81^1 is,

= 81^1\\\\= 81

Hence, the equivalent expression is 3^4, 9^2 and 81^1.

To know more about Expression click the link given below.

brainly.com/question/26079523

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3. f(x) = – 2 x + 1
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8 0
3 years ago
Read 2 more answers
You have made it to the final round of a game show. The announcer asks you the final multiple choicequestion, which has four pos
Fynjy0 [20]

Answer:

The best option is to phone a friend which will yield a total earnings of $ 806,400

Step-by-step explanation:

From the analysis of the question, there is the probability of success and failure.

if he choose not to answer which is the probability of success, his earnings = $500,000.

if he he answers the question correctly, his earnings = $1,000,000 which in the end, is still a success for him

if he answers the question wrongly, his earnings = $32,000

the last option is to phone a friend and he will either choose option a or option b

Probability of choosing option A = 0.6

Probability of choosing option B = 0.4

<h3>For the second option ( option a) ; If he chooses to answer the question by going with option a</h3>

expected earnings = P(choosing A) x his earnings if correct +  P(choosing B) x his earnings if wrong

= 0.6 x 1,000,000 + 0.4 x 32,000

= $612,000 will be his earning by second option

if he picks the option b = P (choosing B) x his earnings if correct + P(choosing A) x earnings if wrong = 0.4 x 1,000,000 + 0.6 x 32,000

= $419,000

<h3>if he chooses the third option of phoning his friend; since his probability of either a or b is like 80% (o.8) if correct and 0.2 (20%) if wrong = </h3>

from the P(success) + P( failure) =1

His earnings = Probability of success x earnings if correct + Probability of failure x earnings if incorrect = 0.8 x 1,000,000 + 0.2 x 32,000

= $806,400

from the calculation done, it is apparent that his best option is to go by phoning a friend since that will yield more earnings for him which is greater than his earnings by going for the second options hence the best option is phoning a friend as this will accrue his expected earning to be $ 806,400

5 0
4 years ago
PLZZZZZ HELPPPPPP!<br> ATTACHMENT BELOW
RUDIKE [14]
The answer choice is C, because the problem is asking for the outcome of either one of the answers. Then you just add them together and the answer is 0.5+0.3=0.8. Hope this helped!
7 0
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