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schepotkina [342]
3 years ago
5

Given the similar figures name all pairs of corresponding sides and angles​

Mathematics
1 answer:
Jlenok [28]3 years ago
4 0

Answer:

Step-by-step explanation:

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Raymond bought 3/4 of a dozen rolls. How many rolls did he buy?
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3/4 x 12 = 9
The answer is 9
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A giraffe can run up to 46.93 feet per second.how far could a giraffe run in 1.8 seconds? Justify your answer.
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if they run 46.93 in 1 second multiply that by 1.8

46.93 x 1.8 = 84.474 feet

round the answer as needed

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Two areas urgent fastttttttttttttttttttttttttttttt
Semmy [17]

Answer:

Rectangle: 112m

Trapezoid: 28m

Step-by-step explanation:

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Need helpp fastt plss will give brainliest to who is correct plss helpp
kodGreya [7K]

Answer:

1/4 times 3.

1/4 of 3.

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Step-by-step explanation:

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2 years ago
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The given set together with the given operations is not a vector space. list the properties of the definition that fail to hold.
Triss [41]
Let us look at all the axioms of a vector space and see which axioms are broken. 
1) Associativity<span> of addition
</span>[(1,1)\bigoplus(2,2)]\bigoplus(3,3)=(6,6)
[(1,1)\bigoplus[(2,2)]\bigoplus(3,3)]=(6,6)<span>
It's trivial to see this one holds.
2)</span>Commutativity<span> of addition
</span>(1,1)\bigoplus(2,2)=(2,2)\bigoplus(1,1)=(3,3)
<span>This one holds.
3)</span>Identity element<span> of addition
</span><span>This means that we have zero vektor. It is pretty obvious we do, it is (0,0). 
</span>(a,b)\bigoplus(0,0)=(a,b)
4)Inverse elements<span> of addition
</span>This means that for each element in V there exists element -v such that v+(-v)=0. 
We do have inverse elements.
(a,b)\bigoplus(-a,-b)=(a-a,b-b)=0 
5)Compatibility<span> of scalar multiplication with field multiplication
</span>This one holds.
a[b(c,d)]=ab(c,d)
6)<span>Identity element of scalar multiplication
</span>Identity element of scalar multiplication is simply 1.
1\cdot (a,b)=(a,1\cdot b)=(a,b)
7)Distributivity of scalar multiplication with respect to vector addition. Let's look at the definition.
a[(b,c)\bigoplus(d,e)]=a(b,c)\bigoplus a(d,e)
Now let's look at the example:
a[(1,1)\bigoplus(2,2)]=a(3,3)=(3,3a)
a(1,1)\bigoplus a(2,2)=(1,1a)\bigoplus(2,2a)=(3,3a)
This one hold too.
8)<span>Distributivity of scalar multiplication with respect to field addition
</span>Definition of this one is: 
(a+b)(c,d)=a(c,d)+b(c,d)
Let's take a look at the example:
(3+2)(1,2)=5(1,2)=(1,10)
(3+2)(1,2)=3(1,2)+2(1,2)=(1,6)+(1,4)=(2,10)
So this one doesn't hold.
The final answer would be distributivity of scalar multiplication with respect to field addition.
Please note vectors, in this case, are (a,b) and that I did not use the dot to indicate scalar multiplication.

8 0
3 years ago
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