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alexira [117]
3 years ago
15

Round 590,340 to the nearest hubdred thousand

Mathematics
2 answers:
Leviafan [203]3 years ago
4 0

Answer:

600,000

Step-by-step explanation:

alexgriva [62]3 years ago
3 0

Answer:

600,000

Step-by-step explanation:

When there is certain number you have to round, you always look at the digit to the right of it.

As in example, since we are rounding to the nearest hundred thousand, we have to look at the ten thousand's place to round.

0 - 4 means you round down

5 - 9 means you round up

Since the number next to the hundred thousand's place is 9, we round up.

590,340

=> 600,000

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What is the area of the composite figure
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To solve this we will divide the given composite figure into three figures. The three figures will be 2 squares and 1 rectangle. Let's find their areas and add them!

\boxed{ \sf \: area \: of \: square =side ^{2}  }

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\rm \implies \: area = 3 ^{2}

\rm \implies9

<em>Thus, The area of 1st square is 9m²...</em>

  • The area of second square will be also 9m², because the sides of both squares are equal.

<h3>Now area of the reactangle⤵️</h3>

  • Length = 6m
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\sf \: area \: of \: rectangle = length \times breadtg

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\tt \dashrightarrow \: area = 30m ^{2}

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\bf \:total \: area = 9 + 9 + 30 \\   \bf= 48m {}^{2}

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Which kind of triangle is showing
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Step-by-step explanation:

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Find the derivative of Y=2xcos2x​
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Answer:

Y' = -xsin(2x) + 2cos(2x)

Step-by-step explanation:

For this problem, we will need to use the product rule since you have two terms that contain the variable x.

The product rule is simply as follows:

The derivative of the function is the product of the first term times the derivative of the second term plus the derivative of the first term times the second term.

Note the derivative of 2x with respect to x, is 2.

Note the derivative of cos(2x) with respect to x is (-1/2) sin(2x).

With this in mind, let's find the derivative of our function with respect to x.

Y = 2xcos2x

Y = 2x * cos(2x)

Y' = 2x * (-1/2)sin(2x) + 2 * cos(2x)

Y' = (2x * -1 / 2) sin(2x) + 2 * cos(2x)

Y' = (-x)sin(2x) + 2cos(2x)

So the derivative of our function is Y' = -xsin(2x) + 2cos(2x) according to the application of the product rule.

Cheers.

3 0
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