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forsale [732]
2 years ago
12

David and Patti each decomposed 138. David wrote 1 + 1/8 + 3/8. Patti wrote 4/8+2/8+5/8.

Mathematics
1 answer:
BaLLatris [955]2 years ago
3 0

Answer:

Both are wrong.

Step-by-step explanation:

We have that:

Both decomposed the fraction \frac{13}{8} into a sum of fractions. Whoever's decomposition sum has a value of \frac{13}{8} is correct.

David:

1 + \frac{1}{8} + \frac{3}{8} = \frac{8}{8} + \frac{1}{8} + \frac{3}{8} = \frac{8+1+3}{8} = \frac{12}{8}

\frac{12}{8} \neq \frac{13}{8}, which means that David is wrong.

Patti

\frac{4}{8} + \frac{2}{8} + \frac{5}{8} = \frac{4+2+5}{8} = \frac{11}{8}

\frac{11}{8} \neq \frac{13}{8}, which means that Patti is wrong.

So the answer is that both are wrong.

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If Hillary spent a total of 4 hours and 35 minutes studying for her Final, how much time, in minutes, did Claudio spend studying
Maru [420]

Hillary spent a total of 275 minutes studying for his Final.

What is unit conversion ?

When a unit conversion is performed, the same property is expressed in a different unit of measurement.

Here it is given that :

Hillary spent a total of 4 hours and 35 minutes studying for her Final

We known that :

1 hours equals 60 minutes

then,

4 hours and 35 minutes will be equals to = 4x60 + 35

                                                                    = 240 + 35

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Therefore, Hillary spent a total of 275 minutes studying for his Final.

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brainly.com/question/340715

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Answer:

8

Step-by-step explanation:

Let's just call the number x for simplicity.

So, 7x is 8 less than x².

Putting this into an equation would look like this

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It looks like we'll have to factor this to solve. Before we do that we need to move the 7x to the left side so that everything is together.

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We need to find the pair of factors that adds up to -7. The only ones that do are -1 and 8.

So now that we have these we can create a pair of binomials using them. This will give us the factored form of this equation.

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To find the solutions we will have to set them to 0 and solve each of these binomials individually.

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