1) The best way to pay off a debt is to pay as much as you can at the beginning of the month in order to decrease the interests you would pay on the principal during that month.
Putting money in a saving account, although it allows you to earn money, does not decrease the interest on the principal, resulting in a loss of money.
Therefore, the correct answer is A) <span>pay as much as possible toward the debt at the beginning of the month.
2) You get into debt when you buy something you can not afford at the moment of the purchase.
By definition, credit cards and student loans consider a debt.
Between a house and a car, it is more logical that you have the money to buy a car rather that to buy a house, which is usually much more expensive.
Therefore, the correct anser is C) purchase of a car.</span>
Answer: Yes
The point (-8,4) makes the inequality true
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Explanation:
We have x = -8 and y = 4 pair up together due to the point (x,y) = (-8,4).
Let's plug these values into the inequality
The last inequality is true because -80 is to the left of 19 on the number line. So -80 is smaller than 19.
Since the last inequality is true, this means the first inequality is true when (x,y) = (-8,4).
In a rhombus all sides are equal, then:
6x +10 = 5x + 20
6x-5x = 20 - 10
x = 10 (answer D)
Answer:
1/6p - 4/5
Step-by-step explanation:
-2/3p + 5/6p = 1/6p because -2/3 is equal to -4/6 and 5/6 - 4/6 is 1/6
you can combine them because they both have p
1/5 - 1 = -4/5
1 = 5/5
1 - 5 = 4
1/5 - 5/5 = -4/5
you can combine the others because they both lack a variable
1/6p - 4/5
but make sure the p is not on the bottom, it's just like that because of keyboard. just put the p like it already was in the expression.
Answer:
Option C is correct.
LA theorem is a special case of the AAS theorem and the ASA postulates.
Step-by-step explanation:
LA(Leg - Acute) theorem states that given two right triangles, where one acute angle and a leg of one of the triangles are congruent to an angle and that the leg of the other triangle, then the two triangles are congruent.
AAS (Angle Angle Side) theorem states that in the two triangles, if two angles and one side of a triangle are congruent to two angles and one side of a second triangle, then the two triangles are congruent.
ASA (Angle Side Angle) postulates states that if two angles and the included side of a triangle are congruent to two angles and the included side of another triangle, then the two triangles are congruent.
Consider a right triangle, which has always a right angle(i.e 90 degree). Therefore, if any two right triangles must always have at least one pair of angles that are congruent.
This means that when conduct with right triangles, one leg and one acute angle of each triangle must be congruent for the two triangles to be congruent.
This is a LA theorem, we see that the LA theorem is a special case of the AAS theorem and the ASA postulates.