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babunello [35]
3 years ago
12

Which statement is correct?

Mathematics
1 answer:
lidiya [134]3 years ago
4 0

Answer:

Option 3 is correct

tex]\frac{1yd}{36 in}=\frac{7yd}{252 in}[/tex]

Step-by-step explanation:

1.\frac{1 in}{2.54 cm}=\frac{7 in}{17.68 cm}

1 in=2.54 cm

7 in=2.54\times 7=17.78 cm

\frac{1 in}{2.54 cm}=\frac{1 in}{1 in}=1

\frac{1 in}{2.54 cm}\neq \frac{7 in}{17.68 cm}

Hence, it is not correct.

2.\frac{1 ft}{12 in}=\frac{7ft}{74 in}

1 foot=1 2in

7ft=7\times 12=84 foot

\frac{1 ft}{12 in}=1

\frac{7ft}{74 in}\neq 1

\implies \frac{1 ft}{12 in}\neq \frac{7ft}{74 in}

Hence, it is not correct.

3.\frac{1yd}{36 in}=\frac{7yd}{252 in}

1 yd=36 in

\frac{1yd}{36 in}=\frac{36}{36}=1

7yd=7\times 36=252 in

\frac{7yd}{252 in}=\frac{252 in}{252 in}=1

\implies \frac{1yd}{36 in}=\frac{7yd}{252 in}

Hence, it is correct.

4.\frac{1 m}{3.28ft}=\frac{7m}{22.86ft}

1 m=3.28 ft

\frac{1 m}{3.28ft}=\frac{3.28}{3.28}=1

7m=7\times 3.28=22.96 ft

\frac{7m}{22.86ft}\neq 1

\frac{1 m}{3.28ft}\neq \frac{7m}{22.86ft}

Hence, option is not correct.

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4 years ago
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First, a bit of housekeeping:

<span>The meaning of four consecutive even numbers is 15.  Wouldn't that be "mean," not meaning?  Very different concepts!

The greatest of these numbers is _______ a^1

"a^1" means "a to the first power.  There are no powers in this problem statement.  Perhaps you meant just "a" or "a_1" or a(1).


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In this problem you have four numbers.  All are even, and there's a spacing of 2 units between each pair of numbers (consecutive even).

The mean, or arithmetic average, of these numbers is (a+b+c+d) / 4, where a, b, c and d represent the four consecutive even numbers.  Here this mean is 15.  The mean is most likely positioned between b anc c.


So here's what we have:  a+b+c+d
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                                                 4

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Since the numbers a, b, c and d are consecutive even integers, let's try this:

a + (a+2) + (a+4) + (a+6) = 60.    Then 4a+2+4+6=60, or 4a = 48, or a=12.

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We could also type, "a(1)=12, a(2)=14, a(3) = 16, and a(4) = 18.


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Answer B.
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