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3 years ago

Give an example of a defined term and explain what is defined.

1 answer:

5 0

A defined terms can be combined and form with the undefined terms to complete the definition of the term. A vertex for example, it is form when two lines are meet to each other or there would be an intersection of two lines. I hope you are satisfied with my answer and feel free to ask for more

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Q + 67 = q+68<br><br> what is q?

Fantom [35]

Answer:

No solution

4 0

2 years ago

HELP!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!!

konstantin123 [22]

Consider the given parallelogram KLMN.

Prove: $\angle N \cong \angle L, \angle K \cong \angle M$

Statement Reason

1. $KL \parallel NM, KN \parallel LM$ Definition of parallelogram

2. $\angle K+ \angle N = 180^\circ$ Same Side interior angle theorem

$\angle L+ \angle M = 180^\circ$

$\angle K+ \angle L = 180^\circ$

3. $\angle K+ \angle N=\angle K+ \angle L$ Substitution property

$\angle L+ \angle M=\angle K+ \angle L$

4. $\angle N = \angle L$ Subtraction property of equality

$\angle M = \angle K$

Subtraction property of equality tells us that if we subtract some number from one side of an equation, we also must subtract from the other side of the equation to keep the equation the same.

5. $\angle N \cong \angle L$ Angle Congruence Postulate

$\angle M \cong \angle K$

When two angles are equal, then they are said to be congruent by Angle congruence postulate.

3 0

3 years ago

Read 2 more answers

Let f(x) be the elevation in feet of the mississippi river x miles from its source. what are the units of f '(x)?

MAVERICK [17]

Forgot
Remember
X+6=3 wat i donnu

5 0

3 years ago

If a varies jointly as b and c,

Alborosie

Given:

a varies jointly as b and c.

a=6 when b=2 and a=3.

To find:

The variation constant and the equation of variation.

Solution:

a varies jointly as b and c.

$a\propto bc$

$a=kbc$ ...(i)

Where, k is the constant of proportionality.

a=6 when b=2 and a=3.

$6=k(2)(3)$

$6=6k$

$\dfrac{6}{6}=k$

$1=k$

The value of k is 1.

Putting k=1 in (i), we get

$w=1xy$

$w=xy$

Therefore, the variation constant is 1 and the equation of variation is $w=xy$ .

4 0

2 years ago

Under which condition does a country with a small GDP have a large per capita income? if it has a large population if it has a s

ratelena [41]

Per capita means per head or per person.

now, if a country has a small GDP hmmm say for the sake of example, $1000, and it has 1000 residents, then the per capita is $1000/1000 or a buck each.

now, $1000 is a really tiny GDP, but, if the population is say hmm 20 folks only, then the per capita amount is $1000/20, or $50 per person, now, that's a large "per capita" figure, more so than $1 per person, even though the GDP never changed, it was all along $1000.

so, if the population is comparitively small, the per capita is large, I think a good example of that is Switzerland.

sidenote:

bear in mind that per capita figures are very misleading, since you could have a tiny portion of the population making huge amounts and others making little, like in the US, and the per capita is very inaccurate to reflect the economy wealth distribution.

7 0

3 years ago

Read 2 more answers