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IRISSAK [1]
4 years ago
10

The ratios a:b and b:c are equivalent to one another

Mathematics
2 answers:
harina [27]4 years ago
8 0

Answer:

2. b/a = c/b

5. if a=b, then b=c

nirvana33 [79]4 years ago
7 0

Answer:

2 and 5

Step-by-step explanation:

We have rations:

a:b=b:c, we can write that also like

a/b=b/c. Now we know that:

axc=bxb i.e

c=bxb/a, i.e. c/b=b/a then statmen 2 is TRUE.

Statmen 1 is not tru, because if a=c than we have a:b=b:a an it is true only if b=a, but we don’t have that information.

Statmen 3: suppose that

a:b=b:c=k, where k is some number. From that we get:

a=kb and c=b/k.

So b-a=b-kb=(1-k)b

And c-b=b/k-b=(1/k-1)b, these two statmen are equal only if k=1, i,e a=b=c but we dont have that information, so 3 is not true.

4. I think it is missing something??

5. If a=b than a:b=b:b=1, so it is b:c=1, i.e b=c, statement 5 is TRUE

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Lelu [443]

Answer:

11,040 is the answer

Step-by-step explanation:

you just need to subtract

7 0
3 years ago
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Please help me with this
Rainbow [258]

It would be C because that is the one that make the most sense

7 0
2 years ago
Solve The Problems
spayn [35]
X - 7 > 10
x > 10 + 7
x > 17

3x < = 21
x < = 21/3
x < = 7

5a - 2 < 18
5a < 18 + 2
5a < 20
a < 20/5
a < 4

2t + 8 > = -4 (t + 1)
2t + 8 > = -4t - 4
2t + 4t > = -4 - 8
6t > = - 12
t > = -12/6
t > = -2




4 0
3 years ago
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Please help this is just one question and I'm really busy, it will mean the world if u helped me on this. ( Exit Ticket )
Georgia [21]

Step-by-step Answer explanation:

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6 0
3 years ago
Alexander deposited money into his retirement account that is compounded annually at an interest rate of 7%.
anzhelika [568]
Tow rates are equivalent if tow initial investments over a the same time, produce the same final value using different interest rates.

For the annually rate we have that:
V_{0} =(1+ i_{a} ) ^{1}
Where
V_{0} = initial investment.
i_{a} = annually interest rate in decimal form.
And the exponent (1) represents the full year.

For the quarterly interest rate we have that:
V_{0} =(1+ i_{q} ) ^{4}
Where
V_{0} = initial investment.
i_{q} = quarterly interest rate in decimal form.
And the exponent (4) the 4 quarters in the full year.

Since the rates are equivalent if tow initial investments over a the same time, produce the same final value, then
(1+ i_{a} )=(1+ i_{q} ) ^{4}
Notice that we are not using the initial investment V_{0} since they are the same.

The first thin we are going to to calculate the equivalent quarterly rate of the 7% annually rate is converting 7% to decimal form
7%/100 = 0.07
Now, we can replace the value in our equation to get:
(1+0.07)=(1+ i_{q} ) ^{4}
1.07=(1+ i_{q} ) ^{4}
\sqrt[4]{1.07} =1+ i_{q}
 i_{q} = \sqrt[4]{1.07} -1
i_{q} =0.017
Finally, we multiply the quarterly interest rate in decimal form by 100% to get:
(0.017)(100%) = 1.7%
We can conclude that Alexander is wrong, the equivalent quarterly rate of an annually rate of 7% is 1.7% and not 2%.


6 0
4 years ago
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