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yuradex [85]
2 years ago
13

Rewrite the following expression using the properties of logarithms. log2z+2log2x+4log9y+12log9x−2log2y You must show all of you

r work to receive credit.

Mathematics
1 answer:
mr Goodwill [35]2 years ago
6 0

Answer:

53437.3639

Step-by-step explanation:

23y5o9-023.36839637836386378673676763767678362

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Which expression could be used to determine the product of –4 and 3 and one - fourth?
ELEN [110]

The correct answer is (-4)(3)+(-4)(1/4)

3 0
2 years ago
During his last 5 jobs, an electrician used the following amounts of cable:
ella [17]

The total amount of cable used is 47.4m

<u>Explanation:</u>

Given:

Amounts of cable used that has to be rounded off to 1 decimal place:

12.995 m  ≈ 13.0 m

7.505 m  ≈ 7.5m

10.08 m  ≈ 10.1 m

6.95 m  ≈ 7.0 m

9.75 m ≈ 9.8 m

Total amount of cable used = 13m + 7.5m + 10.1m + 7m + 9.8m

                                              = 47.4m

Therefore, total amount of cable used is 47.4m

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2 years ago
Amalie wants to know if students in her class prefer hot dogs or hamburgers. Why should Amalie survey the entire population rath
hram777 [196]
It would be bias if Amalie just surveyed a small population of her class rather than the whole. Hope this helps!
8 1
2 years ago
Read 2 more answers
Now imagine that instead of walking along the path 1→2→3→4→1, ann walks 80 meters on a straight line 33∘ north of east starting
stealth61 [152]

Answer:

Anna's walk  as a vector representation is 80\cos 33^{\circ}\hat{i}+80 \sin33^{\circ}\hat{j} and refer attachment.

Step-by-step explanation:

Let the origin be the point 1 from where Ann start walking.

Ann walks 80 meters on a straight line 33° north of the east starting at point 1 as shown in figure below,

Resolving into the vectors, the vertical component will be 80Sin33° and Horizontal component will be 80Cos33° as shown in figure (2)

Ann walk as a vector representation is 80\cos 33^{\circ}\hat{i}+80 \sin33^{\circ}\hat{j}

Thus, Anna's walk  as a vector representation is 80\cos 33^{\circ}\hat{i}+80 \sin33^{\circ}\hat{j}

 




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2 years ago
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2 years ago
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