Which expression is equivalent to 15 + 6x?

Answers

Answer 1
Answer:

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.


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58 is 16% of what number?

Answers

16% .......... 58

100% .......... x

Cross multiply

100*58 = 16x

5800 = 16x

x = 5800/16

x = 362


I hope that's help !

Given: LK congruent NM,Kj congruent Mj Prove: LT congruent NJ


PLS PLS PLS HELP IM FAILING GEOMETRY RNNNNN

Answers

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.

Learn more about Congruent Property:

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Determine whether (5,6) is the solution for y=x+1

Answers

(5,6)

x=5 \n y=6

y=x+1

(6)=(5)+1

6=6

true
Has your class not learned how to check an answer to see if it's correct ? ! ?

Your equation is [ y = x + 1 ].
You want to know whether (5, 6) is A solution to the equation.

When you write (5, 6), that means "x=5 and y=6".
So put those numbers into the equation in place of 'x' and 'y'
and see if the equation is true after you do that.

(y) = (x) + 1

(6) = (5) + 1

Do you see 5+1 on the right side.  That's 6.
So the equation says " 6 = 6 " . . . a true statement.
So (5, 6) is a solution of the equation.

It's not THE solution.  There are an infinite number of solutions
to that equation.  (5, 6) is one of them.

WHAT EQUALS 19 FOR MATH

Answers


In the whole wide world of math, there is only one number that equals 19. 
That number is . . . . . . . . . . wait for it . . . . . . . . . . 19 .

9+10 17+2 3+16 1+18 15+4 13+6 14+5 those are the ones i know off the top of my head

How much pure acid do you mix with 2L of 40% acid to get 70% acid

Answers

(2*40%+x*100%)/(2+x) = 70%; calculate x !

Answer:

2*40 + x*100 = (2+x)*70

Step-by-step explanation:

Find the values of x and y.

Answers

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:

\mathbf{AD \perp BC}

This means that, angle x is a right-angle.

So, we have:

\mathbf{x = 90}

Triangle ABC is an isosceles triangle.

So, we have:

\mathbf{\angle B = \angle C = 47}

The measure of y is then calculated as:

\mathbf{y + \angle B + x = 180} --- sum of angles in a triangle

This gives

\mathbf{y + 47 + 90 = 180}

\mathbf{y + 137 = 180}

Subtract 137 from both sides

\mathbf{137 = 43}

Hence, the values of x and y are 90 and 47, respectively.

Read more about triangles at:

brainly.com/question/22227896

Applying the properties of Isosceles triangle and the sum of triangle theorem, the values of x and y in the image given are:

x = 90^(\circ)\n\ny = 47 ^(\circ)

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.

  • Therefore:

m<ACD = m<ABD = 47 degrees

Find y:

y = (1)/(2) (180 - (m \angle ACD + m \angle ABD))

  • Substitute

y = 1/2(180 - (47 + 47))

y = 43 degrees.

Find x:

x = 180 - (y + m<ABD)

  • Substitute

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:

x = 90^(\circ)\n\ny = 47 ^(\circ)

Learn more here:

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