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zaharov [31]
3 years ago
9

-3y+10=-14 Explain How To Solve The Answer.

Mathematics
2 answers:
Sonja [21]3 years ago
6 0
You want to isolate the variable 'y'.

\sf -3y+10=-14

Subtract 10 to both sides:

\sf -3y=-24

Divide -3 to both sides:

\sf y=\boxed{\sf 8}
amid [387]3 years ago
5 0
To solve -3y+10=-14, isolate variable y

In order to isolate y, move everything from the left side of the equation to the right side of the equal sign. This can be done by performing the opposite math operation than the one listed. The variable will not be transferred over to the other side.

 -3y+10=-14

Subtract 10 from the left and right side

 -3y=-24

Divide -3 from both sides in order to isolate y

 y=8


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If x=2 and y=5, how would you work out 2y to the power of 2?
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Answer:

Step-by-step explanation:

(5)^

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No, she cannot afford the car. 
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8. Given: PQR and TSR are right triangles,
rewona [7]

Answer:

The answer is below

Step-by-step explanation:

A triangle is a polygon with three sides and three angles. Types of triangles are scalene, right angled, isosceles, equilateral.

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Statement                      Reason

∠PQR = ∠RST                Given. ∠PQR = ∠RST = 90° (definition for right

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PQ = ST                          Given

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3 0
3 years ago
Gordon can type 800 words in 5
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Answer: hewo, your answer is below

160 wpm is the correct answer

Step-by-step explanation:

Hope this helps !!!

Have a great day !!!!

Plz Mark branilest ^w^

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3 years ago
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An office building casts a 90 foot shadow. At the same time of day, a 5 foot woman standing near the building casts an 8 foot sh
Elenna [48]
Make a ratio: 
<span>
Make sure shadow is in same location on both fractions (either numerator or denominator) </span>

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Cross multiply: 

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x=56.25 feet </span>

Therefore, the approximate height of the building to the nearest foot would be 56.25 feet.
<span>
That makes sense, too, because the woman's shadow is taller than she is, but is less than double her height. </span>The building shadow is taller than the building, but it's less than double the height of the building.

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