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2 years ago

I'm stuck on C, please help. Thank you

Mathematics

2 answers:

jonny [76]2 years ago

6 0

Step-by-step explanation:

$(x {}^{4} - x) {}^{4} - ( {x}^{4} - x)$

$x {}^{16} + 4( {x}^{12} ) - x + 6( {x}^{8} )( {x}^{2} ) + 4( {x}^{4} )( - {x}^{3} ) + {x}^{4} -( {x}^{4} - x)$

${x}^{16} - 4 {x}^{13} + 6 {x}^{10} - 4 {x}^{7} + {x}^{4} - {x}^{4} + x$

${x}^{16} - 4x {}^{13} + 6 {x}^{10} - 4 {x}^{7} + x$

SashulF [63]2 years ago

5 0

F(f(x)): (x^4-x)^4-x^4+x which equals to:
P.s: there are 4 formats and all of them are correct.

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M+1 3/8=5 What does m equal?

Arte-miy333 [17]

$\text{ The value of m is equal to 3.625 or }\frac{29}{8} \text{ or } 3\frac{5}{8}$

Solution:

Given that we have to find the value of "m"

Given expression is:

$m + 1\frac{3}{8} = 5$

Let us first convert the mixed fraction to improper fraction

Steps to follow:

Divide the numerator by the denominator.

Write down the whole number answer.

Then write down any remainder above the denominator.

Therefore,

$1\frac{3}{8}=\frac{8 \times 1+3}{8} = \frac{8+3}{8} = \frac{11}{8}$

Now the expression becomes,

$m + \frac{11}{8} = 5$

Keep the variable "m" on L.H.S and move the constant to R.H.S

$m = 5 - \frac{11}{8}\\\\m = \frac{5 \times 8 -11}{8}\\\\m = \frac{40-11}{8}\\\\m = \frac{29}{8}\\\\\text{In mixed fractions, we can write as }\\\\m = \frac{29}{8} = 3\frac{5}{8}$

Thus value of m is equal to 3.625 or $\frac{29}{8} \text{ or } 3\frac{5}{8}$

3 0

3 years ago

Form the intersection for the following sets.

xxTIMURxx [149]

Answer:

{20}

Step-by-step explanation:

Given sets

R = {10, 15, 20}
S = {20, 25}

Intersection of sets

R ∩ S = {20}

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4 years ago

1. Add: 85 + (-96) * 2. Subtract: -7 – 4 * 3. Multiply: 7(-12) * 4. Divide: 6÷ (-18) *

Monica [59]

Answer:

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3 years ago

Read 2 more answers

Consider random samples of size 80 drawn from population A with proportion 0.48 and random samples of size 66 drawn from populat

gogolik [260]

Answer:

Standard error = 0.070

Step-by-step explanation:

Formula for the standard error of the distribution of differences in sample proportions is;

σ_(A - B) = √((p_a^(1 - p_a^)/n_a) + (p_b^(1 - p_b^)/n_b))

We are given;

p_a^ = 0.48

n_a = 80

p_b^ = 0.13

n_b = 66

Thus;

σ_(A - B) = √((0.48(1 - 0.48)/80) + (0.14(1 - 0.13)/66))

σ_(A - B) = √0.00496545455

σ_(A - B) = 0.070

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3 years ago

Ruby's math teacher finds that there's roughly a linear relationship between the

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