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bearhunter [10]
3 years ago
7

Two real solutions of tx^2+3x_7=0

Mathematics
1 answer:
Olegator [25]3 years ago
3 0

The number of solutions of a quadratic equation

ax^2+bx+c=0

Depends on its discriminant

/Delta=b^2-4ac

If /Delta>0 there are two distinct solutions

If /Delta=0 there are two coincident solutions

If /Delta<0 there are no solutions.

We know that there are two real solutions (I assume you mean distinct solutions), so we know that the discriminant is positive:

The number of solutions of a quadratic equation

Depends on its discriminant

If there are two distinct solutions

If there are two coincident solutions

If there are no solutions.

We know that there are two real solutions (I assume you mean distinct solutions), so we know that the discriminant is positive:

b^2-4ac=9+28t>0\iff t>-\dfrac[9][28]

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The first three terms of arithmetic progression are -5,-1 and 3.Find the six term.​
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Step-by-step explanation:

The pertinent general formula for this arithmetic progression is

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Therefore, a(6) = -5 + 4(5) = 15

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The amount of algae covering the Smith's backyard pond doubled every day until it was completely covered in algae on day $30$ of
bonufazy [111]

The day of the month that was 75% of the pond algae-free is: on day 28 or third day.

<h3>75% of the pond algae-free</h3>

Since we were told the algae  doubled every day until it was  covered in algae on day 30 of the month.

Hence:

Day 30 (First day)= It was 100% covered.

Day 29 (Second day)=It was 50% covered.

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Therefore the day of the month that was 75% of the pond algae-free is: on day 28 or third day.

Learn more about 75% of the pond algae-free here:brainly.com/question/14948447

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The complete question is:

amount of algae covering the Smith's backyard pond doubled every day until it was completely covered in algae on day 30 of the month. On what day of that month was 75% of the pond algae-free?

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