Answer:
Step-by-step explanation:
The expression 15 + 6x can be simplified further. The term 15 is a constant because it does not contain a variable. On the other hand, 6x is a variable term because it contains the variable x.
To simplify the expression, you can combine like terms by adding or subtracting the coefficients of the variable terms. In this case, you can't combine 15 and 6x because they are not like terms.
Therefore, the expression 15 + 6x is already simplified and does not have an equivalent expression. It represents the sum of 15 and 6 times x.
16% .......... 58
100% .......... x
Cross multiply
100*58 = 16x
5800 = 16x
x = 5800/16
x = 362
I hope that's help !
PLS PLS PLS HELP IM FAILING GEOMETRY RNNNNN
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:
2*40 + x*100 = (2+x)*70
Step-by-step explanation:
Angles in a triangle may or may not be congruent.
The values of x and y are 90 and 47, respectively.
From the figure, we have:
This means that, angle x is a right-angle.
So, we have:
Triangle ABC is an isosceles triangle.
So, we have:
The measure of y is then calculated as:
--- sum of angles in a triangle
This gives
Subtract 137 from both sides
Hence, the values of x and y are 90 and 47, respectively.
Read more about triangles at:
Applying the properties of Isosceles triangle and the sum of triangle theorem, the values of x and y in the image given are:
Recall the properties of Isosceles Triangle:
An isosceles triangle has equal base angles an two equal legs that are opposite the base angles.
Triangle ABC is an isosceles triangle.
m<ACD = m<ABD = 47 degrees
Find y:
y = 1/2(180 - (47 + 47))
y = 43 degrees.
Find x:
x = 180 - (y + m<ABD)
x = 180 - (43 + 47) (sum of triangle)
x = 90 degrees
Therefore, applying the properties of Isosceles triangle and the sum of triangle theorem, the values of x and y in the image given are:
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