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Nuetrik [128]
4 years ago
15

(99 POINTS) Please help ASAP! What is a net? What can we use a net for? How can a net be used to find surface area?

Mathematics
2 answers:
kolezko [41]4 years ago
7 0

A flat three dimensional solid like a cube, a prism or a pyramid. When you cut out the "net", fold it and glue it together you can see what the three dimensional shape looks like. (It can be used in math)Draw a net of the polyhedron. Calculate the area of each face. Add up the area of all the faces.

11111nata11111 [884]4 years ago
4 0

A net can be used to find the area of a specific side or the entire surface area. It can also help to find the perimeter. To find the surface area with a net, solve for the area of each shape in the net and add them together to get the total area (surface area).

Hope this helps!

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I need to graph -3x+2y=4
hammer [34]
-3x + 2y = 4
2y = 3x + 4
y = 3/2x + 2

so ur slope is 3/2 and ur y int is (0,2)

ur x int can be found by subbing in 0 for y and solving for x
-3x + 2(0) = 4
-3x = 4
x = -4/3...so ur x int is (-4/3,0)

so plot ur x and y intercepts (0,2) and (-4/3,0)....and start at (-4/3,0) and since ur slope is 2, go up 2 spaces and to the right 1 space, then up 2 spaces, and to the right 1 space...keep doing this and u should cross the y axis at (0,2)
5 0
4 years ago
HELP IF U WANNA BE BRAINLIEST
UNO [17]

Answer:true,false,true,&true

Step-by-step explanation:You can compare irrational numbers using rational approximation. Square roots can not be compared and ordered by underneath the radical symbol.You can compare the value of rational and irrational numbers.And true the closer together the numbers being compared, the more decimal places you need to use.

8 0
3 years ago
Adalyn drove 12 miles from her home to her school and then drove back. Graph A shows her distance from home during the trip. Gra
Luba_88 [7]

Answer: 60 mph.

(486+316+638)/24

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Step-by-step explanation:

8 0
3 years ago
Read 2 more answers
The value of the 6 in 26.945 is blank the value of the6 in 17.64
madam [21]
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4 0
4 years ago
What represents the inequality |x + 1| + 2 < –1.
alex41 [277]
Question is a bit vague.  If you wish to graph this inequality, you'll need to know what the graph of the absolute value function y = |x| looks like; it's a " V " with the vertex at the origin.  The slope of the right half of the graph is m=1.  Draw this function.  

Next, subtract 2 from both sides.  We'll get <span> |x + 1|  < –1 - 2
or 
</span> |x + 1|  < –3.  We can stop here!  Why!  because the absolute value function is never smaller than zero, and so <span> |x + 1| is never smaller than -3.  

You could, of course, graph y = |x+1|; start with your graph for y = |x| and then move the whole graph 1 unit to the left (away from the origin).  If you do this properly you'll see that the entire graph is above the x-axis, except for the vertex (-1,0).  Again, that tells us that the given inequality has no solution.


</span>
4 0
3 years ago
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