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notka56 [123]
3 years ago
11

How many band uniforms can be made with 131 3/4 yards of fabric if each uniform requires 3 7/8 yards

Mathematics
1 answer:
ElenaW [278]3 years ago
7 0
The question can be read as how many 3 \frac{7}{8} can be made out of 131 \frac{3}{4}

131 \frac{3}{4}÷3 \frac{7}{8} ⇒ We need to change each mixed number into an improper fraction

131 \frac{3}{4}= \frac{[131*4]+3}{4}= \frac{527}{4}
3 \frac{7}{8}= \frac{[3*8]+7}{8}  = \frac{31}{8}

\frac{527}{4}÷\frac{31}{8}
\frac{527}{4}×\frac{8}{31}
\frac{527*8}{4*31}= \frac{4216}{248} =17

Answer: 17 uniform

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Suppose that a is a one-dimensional array of ints with a length of at least 2. Which of the following code fragments successfull
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This can be seen with examples. Say a[0]=1 and and a[1]=2.

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a[0]=a[1];

thus, we would get a new value for a[0]=2.

The second line of code

a[1]=a[0]; uses the new value of a[0], so we would get a[1]=2.

The end result is a[0]=2, and a[1]=2 which doesn't exchange the values of the first two elements.

For II the first line of code

int t= a[0]; saves the original value of a[0] to t, so we get t=1.

the second line of code

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the final line

a[1]=t; changes the value of a[1] to the original value of a[0], giving us a[1]=1 and a[0]=2, what we were looking for.

For III

the first line of code

a[0]=a[0]-a[1];

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a[1]=a[1]+a[0];

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the last line

a[0]=a[1]-a[0];

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which exchanges the values needed.

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