Answer:
If you wish to find any term (also known as the {n^{th}}n
th
term) in the arithmetic sequence, the arithmetic sequence formula should help you to do so. The critical step is to be able to identify or extract known values from the problem that will eventually be substituted into the formula itself.
Step-by-step explanation:
-2.2 x (-2) / (-1/4) x 5
Answer:
Step-by-step explanation:
2/5 is 0.4
0.75 is 3/4
5/8 is 0.625
0.875 is 7/8
2/5=0.4
0.75=3/4
5/8=0.625
0.875=7/8
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By the Definition of congruent property, we have proved that:
VW ≅ VX
Congruent Property:
The three properties of congruence are the reflexive property of congruence, the symmetric property of congruence and the transitive property of congruence. These properties can be applied to line segments, angles, triangles, or any other shape.
Given: VZ ≅ VY and WY ≅ XZ
Prove: VW ≅ VX
Proof:
(Given): VZ ≅ VY and WY ≅ XZ
By the Definition of Congruent Substitute:
VZ = VY and WY = XZ
⇒ VZ = VX + XZ , and,
VY = VW + WY
By Substituting
VX + XZ = VW + WY
Again,
VX + WY = VW + WY
Now,
By Subtraction property of Equality
VX = VW
VW = VX (Definition of congruent property.)
Complete Question:
IF VZ congruent of VY and WY congruent of XZ. Prove that VW is Congruent of VX.
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Answer:
A.
Step-by-step explanation:
To get to the answer, add both f(x) and g(x) together. This would be (2x^2 +3x -4) + (-4x^2 + 5x - 8). Remember that adding a negative number is the same as subtracting the positive of that number, for example, 3 + (-4) is the same as 3 - 4.
The coordinates of the vertices of the translated triangle are found by adding 3 to the x-coordinates and 2 to the y-coordinates of the original triangle's vertices. To draw the translated triangle, plot these new coordinates and connect them. This explains the process of translating a triangle using a translation vector in a coordinate plane.
The question you're asking is about the translation of a triangle in the coordinate plane. The translation vector is defined as (x+3, y+2). Let's suppose we have a triangle with vertices A, B, and C with coordinates (xA,yA), (xB,yB), and (xC,yC) respectively.
To find the coordinates of the vertices of the translated triangle, we simply apply the translation vector to each vertex. This means that we add 3 to the x-coordinates and 2 to the y-coordinates of each vertex. Thus the translated vertices A', B', C' are given by:
To draw the translated triangle, plot the coordinates of A', B', C' on your graph, and connect them to form the triangle. This will be your translated triangle using the given translation vector.
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Answer:
y = 45
Step-by-step explanation:
70 and y + 25 are corresponding angle and corresponding angles are equal when we have parallel lines cut by a transversal
70 = y+25
Subtract 25 from each side
70-25 = y
45 = y