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grigory [225]
3 years ago
6

Find the missing element in the following base rate percentage problem 12% of what number is 42

Mathematics
1 answer:
ANTONII [103]3 years ago
4 0

The answer is 42 is 12% of 350

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If a variable has a distribution that is​ bell-shaped with mean 28 and standard deviation 5​, then according to the Empirical​ R
mars1129 [50]

Answer:

99.7% data lies between 13 to 43

Step-by-step explanation:

Mean:  \mu = 28

Standard deviation : \sigma = 5

68% of data lies between \mu - \sigma to \mu +\sigma

95% of the data lies between \mu - 2\sigma to \mu +2\sigma

99.7% data lies between  \mu - 3\sigma to \mu +3\sigma

We are supposed to find  99.7 of the data will lie between which​ values

99.7% data lies between  28 - 3(5) to 28 +3(5)

99.7% data lies between  13 to 43

Hence 99.7% data lies between 13 to 43

8 0
3 years ago
Explain how the Venn diagrams in this lesson show that all integers and all whole numbers are rational numbers
Vinvika [58]
The Venn diagram shows that rational numbers include all integers (-3, -2, -1, 0, 1, 2, 3,) and all whole numbers (0, 1, 2, 3, 4, 5). Inside the <u>rational </u><u>numbers</u> circle is the <u>integer circle</u>, and the <u>whole numbers </u>circle, which concludes that all integers and whole numbers are rational numbers. 

6 0
3 years ago
The top one is right!
Gnesinka [82]

Answer:

alright then thx for the points im doing alot of give aways get there first you win max points rewarded as well so be quick everyones trying to get them

Step-by-step explanation:

6 0
3 years ago
Find the value of x.
Kisachek [45]

Answer:

Step-by-step explanation: he standard form to find the value of X in multiplication operation is. Divisor × Dividend = Product. Let us take dividend = x, Divisor × x = Product. Then the formula to find the value of x is. X = product / Divisor

8 0
3 years ago
Read 2 more answers
Consider the following points.
horrorfan [7]

Answer:

(a) P(x)=0.4x^{3} +2x^{2} -1.4x

(b)P(x)=x^{4} -x^{3} +5x^{2} -7x-14

Step-by-step explanation:

Let´s use Divided Differences Method of Polynomial Interpolation given by this iteration:

f[x_k,x_k_+_1,...,x_k_+_i]=\frac{f[x_k_+_1,x_k_+_2,...,x_k_+_i]-f[x_k,x_k_+_1,...,x_k_+i_-_1]}{x_k_+_i-x_k}

k∈[0,n-i]

Thus the Newton polynomial can be written as:

P_n_-_1(x)=f[x_0]+f[x_0,x_1](x-x_0)+f[x_o,x_1,x_2](x-x_0)(x-x_1)+...+f[x_n,x_n_-_1,...,x_1](x-x_n)(x-x_n_-_1)...(x-x_1)

(a) I attached you the procedure in the first table, using it we have:

P(x)=3+(-3)(x+1)+(2)(x+1)(x)+0.4(x+1)(x)(x-1)

Operate P(x) using the distributive property:

P(x)=0.4x^{3} +2x^{2} -1.4x

(b) I attached you the procedure in the second table, using it we have:

P(x)=44+(-44)(x+2)+(15)(x+2)(x+1)+(-3)(x+2)(x+1)(x)+(1)(x+2)(x+1)(x)(x-1)

Operate P(x) using the distributive property:

P(x)=x^{4} -x^{3} +5x^{2} -7x-14

6 0
3 years ago
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