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Ludmilka [50]
2 years ago
15

4(x-3)/8=y change the subject to x

Mathematics
1 answer:
oee [108]2 years ago
4 0
4(x-3)/8 = y
4(x-3) = 8y
4x - 12 = 8y
4x = 8y + 12
x = 2y + 3
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The half-life of iron-52 is approximately 8.3 hours.How much of a 13 gram sample of iron-52 would remain after 8 hours? Round to
Alexandra [31]

6.665 grams of the 13 grams remain after 8 hours.

<h3>How much of a 13 gram sample of iron-52 would remain after 8 hours?</h3>

The decay equation for the 13 grams of iron-52 is:

N(t) = 13g*e^{(-ln(2)/8.3h)*t}}

Where N is the amount of iron-52, and t is the time in years.

Where we used the fact that the half-life is exactly 8.3 hours.

Now, the amount that is left is given by N(8h), so we just need to replace the variable t by by 8 hours, so we get:

N(8h) = 13g*e^{(-ln(2)/8.3h)*8h}} = 6.665g

So 6.665 grams of the 13 grams remain after 8 hours.

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5 0
2 years ago
Please help it’s easy, I just need help on the state the problem questions. Make sure to put the number by the answer.
abruzzese [7]

The property of the questions are correctly stated below.

<h3>Properties of the various given equations </h3>

  • Commutative property of addition: This is represented by equation 7

  • Commutative property of multiplication: This is represented by equation 5.

  • Associative property of addition: This is represented by equation 4.

  • Associative property of multiplication: Not represented with any equation.

  • Additive identity property: This is represented by equation 10.

  • Multiplicative identity property: This is represented by equation 1.

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  • Multiplicative inverse property: Not represented with any equation.

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  • Reflexive property: This is represented by equation 3.

  • Symmetric property: Not represented with any equation.

  • Transitive property: This is represented by equation 2.

  • Substitution property: This is represented by equation 2.

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8 0
2 years ago
6d+23=14(d−2) what is the answer
Amanda [17]
6d+23=14(d-2)
6d+23=14d-28
6d+51=14d
51=8d
51/8= 6.375 or 6 3/8

Hope this helps :)
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3 years ago
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