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2 years ago

Brooklyn needs to earn $14 more dollars to have $32. How much money does Brooklyn have now?

3 answers:

7 0

: Brooklyn has 18

If you take 14 and subtract it from 32 you will get 18. by using variables 14 + = 32. then solve it at a 1 step equation

Flauer [41]2 years ago

5 0

Answer:

The correct equation is 14 +m =32

To solve the equation, subtract 14 from both sides

Step-by-step explanation:

Guest1 year ago

0 0

There are 3 answers to this question not 2.
The correct equation is 14 +m =32 To solve the equation
Subtract 14 from both sides.
The variable, m, is equal to the amount of money Brooklyn has now.

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For each call, a certain phone company charges a connecting fee, and then a cost per minute after that. How much does each call'

Effectus [21]

The answer i got is B

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2 years ago

In a golf tournament, Sam played 4 rounds and was within 2 strokes of par for all 4 rounds of the tournament. If par is 72 on th

In-s [12.5K]

Given:

$|x-4(72)|=2$

To find:

The highest and lowest scores Sam could have made in the tournament.

Solution:

We have,

$|x-4(72)|=2$

$|x-288|=2$

It can be written as

$x-288=\pm 2$

Add 288 on both sides.

$x=288\pm 2$

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Therefore, the highest and lowest scores Sam could have made in the tournament are 290 and 286 respectively.

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2 years ago

Angle ABD and angle DBC are linear pairs, and angle ABD and angle EDC are vertical angles. If the measure of angle ABD=5(2x+1),

Ugo [173]

∠ ABD = 5(2X+1)
∠ DBC = 3X+6
∠ EBC = Y +135/2

∠ ABD and ∠ DBC are linear pairs
∴ ∠ ABD +∠ DBC = 180
∴ 5(2X+1) + 3X+6 =180
solve for x
∴ x = 13
∴∠ ABD = 5(2X+1) = 5(2*13+1) = 135
∠ DBC = 3x+6 = 3*13+6 = 45

∠ ABD and ∠ EBC are vertical angles
∴ ∠ ABD = ∠ EBC = 135
∴ y +135/2 = 135
∴ y = 135/2

The <span>statements that are true:
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C.) x=13
E.)measure of angle EBC =135
F.) angle DBC and angle EBC are linear pairs </span>

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2 years ago

Read 2 more answers

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Answer:

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Step-by-step explanation:

We have,

U = { (x,y) : x,y belong to real numbers }

A = { (x,y) : (x,y) is a solution of y=x }

B = { (x,y) : (x,y) is a solution of y=2x }