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2 years ago

Round 2344.7968574 to the nearest hundred-thousandth

Mathematics

2 answers:

GREYUIT [131]2 years ago

6 0

I believe this is it 2,344.79686

Leya [2.2K]2 years ago

4 0

Answer:

2344.79686

Step-by-step explanation:

The fifth place to the right of the decimal point is the hundred-thousandth spot. Since the number following is 7, we round up, thus resulting in 2344.79686.

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Hi can someone please help with this. I will reward

Lunna [17]

Answer:

it looks like its all right to me

Step-by-step explanation:

4 0

3 years ago

Please help me. I need help

mel-nik [20]

<h3>Answer:</h3>

a. -(3√13)/13

<h3>Step-by-step explanation:</h3>

The cosine can be found from the tangent by way of the secant.

tan(θ)² +1 = sec(θ)² = 1/cos(θ)²

Then ...

cos(θ) = ±1/√(tan(θ)² +1)

The <em>cosine is negative in the second quadrant</em>, so we will choose that sign.

cos(θ) = -1/√((-2/3)² +1) = -1/√(4/9 +1) = -1/√(13/9)

cos(θ) = -3/√13 = -(3√13)/13 . . . . . matches your selection A

3 0

3 years ago

Read 2 more answers

754,863 rounded to the nearest ten thousands place

12345 [234]

754,863 rounded to the nearest ten thousands is 750,000

7 0

3 years ago

Question 15 of 15

n200080 [17]

Answer:

0.6

Step-by-step explanation:

Given what we know, we can set up a proportion to convert 1,056 yards into miles

$\frac{1760 yd}{1mi} =\frac{1056 yd}{x mi} \\\\1760x=1056\\\\x=0.6$

7 0

1 year ago

The line AB has midpoint (2,5).<br> A has coordinates (1, 2).<br> Find the coordinates of B.

Gekata [30.6K]

Answer:

$X_m = \frac{A_x +B_x}{2}= \frac{1+B_x}{2}= 2$

And we can solve for $B_x$ and we got:

$1+B_x = 4$

$B_x = 3$

$Y_m = \frac{A_y +B_y}{2}= \frac{2+B_y}{2}= 5$

And we can solve for $B_x$ and we got:

$2+B_y = 10$

$B_y = 8$

So then the coordinates for B are (3,8)

Step-by-step explanation:

For this case we know that the midpoint for the segment AB is (2,5)

And we know that the coordinates of A are (1,2)

We know that for a given segment the formulas in order to find the midpoint are given by:

$X_m = \frac{A_x +B_x}{2}= \frac{1+B_x}{2}= 2$

And we can solve for $B_x$ and we got:

$1+B_x = 4$

$B_x = 3$

$Y_m = \frac{A_y +B_y}{2}= \frac{2+B_y}{2}= 5$

And we can solve for $B_x$ and we got:

$2+B_y = 10$

$B_y = 8$

So then the coordinates for B are (3,8)

7 0

3 years ago