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Drupady [299]
3 years ago
15

9.56 to the nearest hundreth

Mathematics
1 answer:
mariarad [96]3 years ago
6 0
9.56 is the nearest hundredth.
9.6 is the nearest tenth.
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Expressions, equations, & inequalities
dem82 [27]

Answer:

The number of sandwiches sold is 73. This is because it is multiplied by the expression for the money received per sandwich.

The cost to make each sandwich is <em>S. </em>This is stated in the first sentence of the problem.

<em />

The profit is 0.2<em>S. </em>This is because they sell each sandwich for an additional 20% of the cost ( S )

<em />

The amount of money the band receives is (<em>S </em>+ 0.2<em>S </em>). This is because it is the price per sandwich.

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3 0
2 years ago
Read 2 more answers
AREA, PERMITER AND VOLUME QUESTIONS.
castortr0y [4]

Answer:


Step-by-step explanation:

(A) The radius of the circle is=1.8m

Then  diameter will be: 2r=2{\times}1.8=3.6 m

Circumference of circle= {\pi}d=3.14{\times}3.6=11.304 m

Area of the circle={\pi}r^{2}=3.14{\times}(1.8)^{2}=10.17 m^{2}

(B) The area of the rectangular backboard of basketball court = 18900cm^{2}

Width=180cm

Area of rectangle= l{\times}b[/tex]

18900=l{\times}180[/tex]

l=105 cm=1.05m

Perimeter of the seating space=2(l+b)

=2(32.5+18.4)

=101.8 m

Perimeter of the basketball court=2(l+b)

=2(15+28)

=86 m

Now, total perimeter= perimeter of the basketball court+perimeter of the seating space.

Total perimeter=101.8+86=187.8 m

Area of the seating space=l{\times}b

=32.5{\times}18.4=598 m^{2}

(C) The shape consists of one square and 4 triangles, therefore area of square= (side)^{2}=(3)^{2}=9 m^{2}

Area of 4 triangles=4{\times}(\frac{1}{2}{\times}B{\times}H)

=4{\times}(\frac{1}{2}{\times}3{\times}2)=12m^{2}

Area of the shape= Area of the square+ area of the 4 triangles

=9+12=21m^{2}

(D) Perimeter of rectangle with length=40 m (After converting cm to m) and breadth= 10 m is given by: 2(l+b)=2(40+10)=100 m

Perimeter of rectangle with length 68 m and breadth=33 m is given by:2(l+b)=2(68+33)=202 m

Perimeter of  the semicircle=\frac{{\pi}d}{2}=\frac{3.14{\times}34}{2}=53.38 m

Total perimeter= 100+201+53.38=355.38 m

Area of rectangle with length=40 m (After converting cm to m) and breadth= 10 m is given by:l{\times}b=40{\times}10=400 m^{2}

Area of rectangle with length 68 m and breadth=33 m is given by:l{\times}b=68{\times}33=2244 m^{2}

Area of the semi circle=\frac{{\pi}r^{2}}{2}=\frac{3.14{\times}17^{2}}{2}=453.73 m^{2}

Total  area= 400+2244+453.73=3097.73 m^{2}

8 0
3 years ago
Read 2 more answers
How many one fiths are in one​
Ivenika [448]

Answer:

5

Step-by-step explanation:

If you mean a whole, sorry if its incorrect

4 0
4 years ago
Find m&lt;1 <br> Please please
enyata [817]

Answer:

it should equal 68 degrees.

Step-by-step explanation:

if you are looking for the value of m<1, you would first need to find the value of the missing angle on the left triangle. the angles in triangles are equal to 180 degrees, so the equation would be 180 = 50 + 80 + x, and x = 50.

Then move to the middle triangle. The angle you solved for has an angle "connected" to it, its vertical pair, which also equals 50. Then you solve for the last angle, the angle on the right. 180 = 50 + 62 + x, and x = 68.

m<1 is equal to its vertical angle, which is the angle you just solved for. its value should be 68 degrees.

if that wasn't what you were looking for, sorry. hope this helped :)

6 0
3 years ago
Two cities A and B are 1400km apart and lie on the same N-S line. The latitude of city A is 23 Degrees. What is the latitude of
erica [24]

Answer:

{\theta}=12.53 degrees≈13degrees

Step-by-step explanation:

It is given that Two cities A and B are 1400km apart and lie on the same N-S line. The latitude of city A is 23 Degrees. Then,

Using the formula, S=r{\theta} where s is the distance between the two cities and r is the radius of the earth,thus substituting the values, we get

1400=6400{\theta}

⇒{\theta}=\frac{14}{64}

Therefore, {\theta}=\frac{14}{64}{\times}\frac{180^{{\circ}}}{{\pi}}

⇒{\theta}=\frac{2520}{200.96}

⇒{\theta}=12.53 degrees

Thus, the latitude of B is=12.53 degrees≈13degrees

4 0
4 years ago
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