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kramer
3 years ago
9

How do you use area on funny looking shape

Mathematics
1 answer:
Pepsi [2]3 years ago
5 0

Divide the funny looking shape into many simple common figures and find the area of the common figures. Then add the areas of the figures to find the total area of the funny looking shape.
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Solve and graph the inequality on a number line -19>g-24
Lorico [155]
Do, 24 + -19

= 5

-19 > 5

-19 is bigger than 5

So the answer is
g = 5
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Could someone answer question 5
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P = 4s
P = (120)^1/2
4s = sqrt120
s = sqrt120/4

A = 2s
2*sqrt120/4 = sqrt120/2
Number 5 is the square root of 120 divided by 2
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Find the quotient of 4.13 x 10^-8 and 0.04 x 10^5
aivan3 [116]
The answer would be 413,000,000 and 4,000
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Of the 600 sixth graders at Melville Middle School, 80% want more field trips. How many students want more trips?
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Finda + b, 8a + 9b, |a|, and |a − b|.(Simplify your answer completely.)a =leftangle0.gif−3, 4rightangle0.gifb =leftangle0.gif9,
alekssr [168]

Answer:

Step-by-step explanation:

Given the following vectors a = (-3,4) and b = (9, -1)

|a| and |b| are the modulus of a and b respectively.

|a| = √(-3)²+4²

|a| = √9+16

|a| = √25

|a| = 5

Similarly;

|b| = √(9)²+1²

|b| = √81+1

|b| = √82

We are to find the following;

a) a + b

a+b =  (-3,4)  +  (9, -1)

a+b = (-3+9, 4+(-1))

a+b = (6, 4-1)

a+b = (6,3)

b) 8a + 9b

8a + 9b = 8(-3,4)  + 9(9, -1)

8a + 9b = (-24,32)  + (81, -9)

8a + 9b = (-24+81, 32+(-9))

8a + 9b = (57, 32-9)

8a + 9b = (57, 23)

c) |a| = √(-3)²+4²

|a| = √9+16

|a| = √25

|a| = 5

d)  |a − b|

To get  |a − b|, we need to get a-b first

Solve for a -b

a-b =  (-3,4)  -  (9, -1)

a-b = (-3-9, 4-(-1))

a-b = (-12, 4+1)

a-b = (-12,5)

Find modulus of a-b i.e   |a − b|,

|a − b| = √(-12)²+5²

|a − b| = √144+25

|a − b| =√169

|a − b| = 13

6 0
3 years ago
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