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forsale [732]
4 years ago
13

I need help on this asap please

Mathematics
2 answers:
Kay [80]4 years ago
6 0

Answer:

I got ;

<h2>900m^2</h2>

Step-by-step explanation:

The -diagram-can-be-divided-into-two-rectangles\\\\RECTANGLE - 1\\Length = 30m\\Breadth = 20m\\Area = Length * Breadth \\A = 30*20\\A =600 m^2\\\\RECTANGLE-2\\Length = 20m\\Breadth = 15m\\Area = Length * Breadth\\A = 20 *15\\A =300m^2\\\\Total -area-of-the-playground :\\600m^2 +300m^2\\= 900m^2

Olin [163]4 years ago
5 0

Answer:

450m^2

15m x 10m = 150m^2

20m x 30m = 600m^2

600m^2 - 150m^2 = 450m^2

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Why would a prism beat a sphere in a competition?
sammy [17]

Answer:

Because a prism travels at the speed of light.

7 0
4 years ago
Select the correct answer.
Butoxors [25]

Answer:

Approximately 163 seconds (A)

Step-by-step explanation:

Line up 192 months on the x-axis with the line of best fit then run it across to the y-axis and it should be around 163 seconds.

8 0
3 years ago
Cement was poured to make two rectangular prism the prism were stacked as shown 4 feet 3 feet 4 feet 3 feet 2 feet what are leng
Mars2501 [29]

Answer:

V_t = 72 ft^3

Step-by-step explanation:

Solution:-

- The complete question is given in the attachment.

a)

- The length of the smaller rectangular prism ( l ) is the side that runs along horizontal to the page and marked by l = 4 feet.

- The width of the smaller rectangular prism ( w ) is the side that protrudes out of the page, and also share the same dimension as the larger rectangular prism and marked by w = 2 feet.

- The height of the smaller rectangular prism ( h ) is the side that runs vertical to the page and marked by h = 3 feet.

- So the dimensions of the smaller rectangular prism are:

                  ( l , w , h ) = ( 4 , 2 , 3 ) feet

- Similarly, for the larger rectangular prism:

- The length of the larger rectangular prism ( L ) is the side that runs along horizontal to the page and the sum of smaller and upper exposed face length, totaling to L = ( 4 + 4 )  = 8 feet.

- The width of the larger rectangular prism ( W ) is the side that protrudes out of the page, and also share the same dimension as the larger rectangular prism and marked by W = 2 feet.

- The height of the larger rectangular prism ( h ) is the side that runs vertical to the page and marked by H = 3 feet.

- So the dimensions of the larger rectangular prism are:

                  ( L , W , H ) = ( 8 , 2 , 3 ) feet

b)

- The total amount of cement in cubic feet required to make two rectangular prism with dimensions evaluated above is the sum of smaller and larger rectangular prism volumes.

- The volume of a rectangular prism is given by:

                  V-prism = Length*width*height

- So the total volume V_t would be:

                  V_t = V_small + V _large

                  V_t = ( l*w*h ) + ( L*W*H )

                  V_t = ( 4*2*3 ) + ( 8*2*3 )

                  V_t = ( 4*2*3 ) + ( 8*2*3 )

                  V_t = ( 24 ) + ( 48 )

                  V_t = 72 ft^3

4 0
3 years ago
99 POINT QUESTION, PLUS BRAINLIEST!!!
Basile [38]
1.Disc method.
In this method the volume is given by:

\boxed{V=\pi\int\limits_a^b\big[f(x)\big]^2}

so:

V=\pi\int\limits_1^3x^4\,dx=\boxed{\pi\int\limits_1^3\big[x^2\big]^2\,dx}

A) Function f(x)=x^2 over the interval [1,3]
B) We use disk method and f(x) is function of variable x, so we <span>rotate the curve about the x-<span>axis.


2. Shell method.

In this case volume is given by:

</span></span>\boxed{V=2\pi\int\limits_a^bx\cdot f(x)\,dx}

So there will be:

V=\pi\int\limits_1^3x^4\,dx=\dfrac{2}{2}\cdot\pi\int\limits_1^3x^4\,dx=2\pi\int\limits_1^3\dfrac{x^4}{2}\,dx=&#10;\boxed{2\pi\int\limits_1^3x\cdot\dfrac{x^3}{2}\,dx}

A) Function f(x)=\dfrac{x^3}{2} over the interval [1,3]
B) We use shell method and f(x) is function of variable x, so we <span>rotate the curve about the y-<span>axis.</span></span>
3 0
3 years ago
Translate the phrase into algebraic expression seven more than twice Jose’s height using the variable J to represent Jose height
Mkey [24]

Answer:

<em>2j+7</em>

Step-by-step explanation:

<u>Phrase Into Algebraic Expression</u>

If a problem is correctly phrased, it should be easily translated into algebraic language by following simple and concrete rules.

We have the phrase:

<em>7 more than twice Jose's height.</em>

Usually, we first deal with products and divisions before sums and subtractions because of the natural order of mathematic operations.

In the given phrase, the '7 more' part is left to the end and we start with the 'twice' part because it's a product.

Since we are using the variable j for Jose's height, then twice Jose's height is 2j.

Now we finish the expression by adding 7: 2j+7

Thus, the translation to algebraic expression is: 2j+7

8 0
3 years ago
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