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kifflom [539]
3 years ago
14

Match the equation with property used

Mathematics
1 answer:
nata0808 [166]3 years ago
7 0
I dont really know the difference between them lol; also it's a little blurry



sorry
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When solving an equation, Francesca's first step is shown below. Which property
Yuliya22 [10]
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the second equation is the result of subtracting 2
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2 years ago
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Determine the integer value of n that satisfies the the equation. <br><br> 4^n=16<br> 3^n=1/81
tresset_1 [31]

Answer:

Step-by-step explanation:

4^{n} = 16 \\\\4^{n} = 4^2\\\\

n = 2

2)

3^{n} =\frac{1}{81}\\\\         = \frac{1}{3^{4}}\\\\3^{n} = 3^{-4}

n = -4

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3 years ago
∠CAT and ∠MUD are supplementary. If m∠CAT=11x+16 and m∠MUD=4x+14, find the measure of each angle.
Georgia [21]

Answers:

  • x = 10
  • angle CAT = 126 degrees
  • angle MUD = 54 degrees

=========================================================

Explanation:

∠CAT and ∠MUD are supplementary, which means the angle measures add to 180. They form a straight line.

( m∠CAT ) + ( m∠MUD ) = 180

( 11x+16 ) + ( 4x+14 ) = 180

11x+16 + 4x+14 = 180

(11x+4x) + (16+14) = 180

15x+30 = 180

15x = 180-30

15x = 150

x = 150/15

x = 10

Let's find each angle based on this x value

  • m∠CAT=11x+16 = 11*10+16 = 110+16 = 126 degrees
  • m∠MUD=4x+14 = 4*10+14 = 40+14 = 54 degrees

Those two angles add to 126+54 = 180 to confirm we do indeed have supplementary angles, and confirm the correct answers.

8 0
2 years ago
Which property is 5+ a = a + 5 ?
zheka24 [161]

Answer:

commutative \: property \: of \: addition \\ thank \: you

6 0
2 years ago
System of equations, special case infinitely many solutions?????
Mashcka [7]

One possible system is

1x + 3y = 4

2x + 6y = 8

Note how 2 is twice as large as 1, 6 is twice as large as 3, and 8 is twice as large as 4.

In other words, the second equation is the result of multiplying both sides of the first equation by 2.

1x+3y = 4

2*(1x+3y) = 2*4

2x+6y = 8

Effectively the two equations in bold are the same which produces the same line. The two lines overlap perfectly to intersect infinitely many times. An intersection is a solution.

4 0
3 years ago
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