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babunello [35]
2 years ago
15

My I pless have a little help play just with one little thing (3^2 * 3^3)2

Mathematics
2 answers:
Ymorist [56]2 years ago
8 0

(3^2 \cdot 3^3)^2 \\\\= (3^{2+3})^2\\\\= (3^5)^2\\\\ =3^{5\cdot 2} \\\\=3^{10}

Bad White [126]2 years ago
5 0

( { {3}^{2} \times  {3}^{3}  })^{2}

▪▪▪▪▪▪▪▪▪▪▪▪▪

<h3>Solution:-</h3>

= ( { {3}^{2} \times  {3}^{3}  })^{2}

{ {a}^{m}  \times  {a}^{n} } =  {a}^{m + n}

=  ({ {3}^{2 + 3} })^{2}

=  ({3}^{5})^{2}

=  {3}^{5 \times 2}

=  {3}^{10}

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If the ratio of three angles of a triangle is 2:3:4 find the size of the largest angle​
Murljashka [212]
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suppose someone tells you that she has a triangle with sides having lengths 2.6,8.1 and 8.6. Is this a right triangle? why or wh
sveta [45]
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How do we determine which length is the hypotenuse, though? Knowledge that the hypotenuse is always the longest length of a right triangle helps here, as we can clearly observe that 8.6 is the longest we've been given for this problem. The order we pick the legs in doesn't matter, since addition is commutative, and we'll get the same result regardless of the order we're adding a and b.

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Performing the necessary calculations, we have:

6.76 + 65.61 = 73.96
72.37 ≠ 73.96

Failing this, we know that our triangle cannot be right, but we <em>do </em>know that 72.37 < 73.96, which tells us something about what kind of triangle it is. Imagine taking a regular right triangle and stretching its hypotenuse, keeping the legs a and b the same length. This has the fact of <em>increasing the angle between a and b</em>. Since the angle was already 90°, and it's only increased since then, we know that the triangle has to be <em>obtuse</em>, which is to say: yes, there's an angle in it larger than 90°.
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