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Maurinko [17]
3 years ago
8

Find the 6th term of this sequence; 15,45,135

Mathematics
1 answer:
ser-zykov [4K]3 years ago
4 0
The correct answer is 1215. Hope this helps.
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A line segment has a length of 10 units. The line segment undergoes a translation up 5 units and left 5 units from its original
hjlf

Using translation concepts, it is found that:

The length of the resulting line segment will be the same as the length of the original line segment since translations do not change the lengths of line segments.

<h3>What is the translation of a figure?</h3>

The translation of a figure happens when the entire figure moves either <u>left, right, up or down</u>.

A translation changes just the position of the figure, not the lengths, hence the statement is completed as follows:

The length of the resulting line segment will be the same as the length of the original line segment since translations do not change the lengths of line segments.

More can be learned about translation concepts at brainly.com/question/28174785

#SPJ1

3 0
2 years ago
At the beginning of the day, the stock market starts at zero then drops 60 1/2 points and stays at this level for most of the da
dangina [55]
2 BECSUE IT ADD AND SHOEW YOUR WORK

3 0
3 years ago
Simplify y 2 + 4y - 16y + 3y 2.
algol13
First, add or subtract all variables
y2 + 4y - 16y + 3y = -7y
-7y + 2 is your answer 
5 0
3 years ago
Read 2 more answers
Gavin has $7,500 to invest. He is considering two investment options. Option A pays 4% simple interest. Option B pays 3.15% inte
Leviafan [203]

Solution:

Principal =P= $ 7,500

Option A→(Simple interest)

Rate of interest= R=4%

Time(T_{1})=4 years

Time(T_{2})=6 years

Amount= Principal + Interest(Simple or compound interest)

Formula for Simple interest

S.I=\frac{P\times R\times T}{100}

S.I_{1}=\frac{7500 *4*4}{100}=1200\\\\ S.I_{2}=\frac{7500 *4*6}{100}=1800

Total amount after 4 years when interest is simple= 7500 +1200= $ 8700

Total amount after 6 years  when interest is simple= 7500 +1800= $ 9300

Option B

Formula for amount(A) when interest is 3.15% compounded annually.

A=P*(1+\frac{R}{100})^t

A_{4}=7500*(1+\frac{3.15}{100})^4\\\\ A_{4}=7500*(\frac{103.15}{100})^4\\\\ A_{4}=7500*(1.0315)^4\\\\ A_{4}=7500*1.1320\\\\ A_{4}=8490.60

A_{6}=7500*(1+\frac{3.15}{100})^6\\\\ A_{6}=7500*(\frac{103.15}{100})^6\\\\ A_{6}=7500*(1.0315)^6\\\\ A_{6}=7500*1.2045\\\\ A_{6}=9033.9286

Total amount after 4 years when interest is compounded annually=$ 8491 (approx)

Total amount after 6 years  when interest is compounded annually=$ 9034(approx)

4 0
3 years ago
Read 2 more answers
Jasmine's plane ticket cost $466.88. She has already saved 25% of the cost of the ticket. During the next 2 weeks, she will save
tresset_1 [31]

Answer: She would save $175.08 during each of the next 2 weeks.

Step-by-step explanation:

Jasmine's plane ticket cost $466.88. She has already saved 25% of the cost of the ticket. This means that the amount that she already saved is

25/100 × 466.88 = $116.72

The amount remaining would be

466.88 - 116.72 = $350.16

During the next 2 weeks, she will save 1/2 of the remaining cost of the ticket. This means that the amount that she would save during each of the next 2 weeks is

1/2 × 350.16 = $175.08

3 0
3 years ago
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