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Law Incorporation [45]
3 years ago
8

Which expression is equivalent to the following?

Mathematics
1 answer:
4vir4ik [10]3 years ago
3 0

Answer:

1.32 * 10^2

Step-by-step explanation:

Given the expression;

(5×10−3)+(6×10−3)2.2×10^4

First we need to do the multiplication first;

= (5×10−3)+(13.2×10−3+4)

= (5×10−3)+(13.2×10^1)

= 0.005 + 132

= 132.005

= 1.32 * 10^2

Hence the equivalent expression is 1.32.0 * 10^2

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Z-score for 80% to pass = -0.842.
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Therefore the required passing score is 365.
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3 years ago
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1st photo is simplifying the entire account.

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4 years ago
zahra has paper rectangles of different sizes. every rectangle is 5 cm longer than it is wide. Is there a proportional relations
Vinil7 [7]

As given Zahra has paper rectangles of different sizes.

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4 years ago
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Plz solve this question<br>Its too much urgent<br>​
Sergeu [11.5K]

Standard form of the polynomial is x^{7}-2 x^{6}-3 x^{5}+x^{2}+\sqrt{2} x+4.

Degree of the polynomial is 7.

Solution:

Given polynomial:

x^{7}-3 x^{5}+\sqrt{2} x+x^{2}-2 x^{6}+4

<u>To write this polynomial in standard form:</u>

x^{7}-3 x^{5}+\sqrt{2} x+x^{2}-2 x^{6}+4

Standard form of the polynomial is writing x from highest power to lowest power.

Therefore, standard form of the polynomial is

x^{7}-2 x^{6}-3 x^{5}+x^{2}+\sqrt{2} x+4

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The highest power of x in the polynomial is the degree of the polynomial.

Here, the highest power is 7.

Hence the degree of the polynomial is 7.

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What is the probability that random permutation of n numbers gets sorted after 1 pass of bubble sort
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It means the probability of a random permutation of n numbers gets sorted after 1 pass of bubble sort is n!

According to the statement

we have to find the probability of random permutation of the N numbers.

So, according to the definition of A random permutation is a random ordering of a set of objects, that is, a permutation-valued random variable.

In this we order of select the objects randomly.

So, Let There are n−1 comparisons, so 2n−1 possible sequences of actions - swap or don't swap.

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Learn more about probability of a random permutation here brainly.com/question/14615273

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