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MaRussiya [10]
2 years ago
14

Describe how you can tell if an image has been enlarged correctly.​

Mathematics
1 answer:
vazorg [7]2 years ago
4 0

When the object is located at a location in front of the focal point, the image will always be located somewhere on the same side of the lens as the object. In this case, the image is enlarged; in other words, the image dimensions are greater than the object dimensions.

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Every recurring decimal is​
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Answer:

Every repeating or terminating decimal is a rational number

Each repeating decimal number satisfies a linear equation with integer coefficients, and its unique solution is a rational number.

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PLEASE HELP <br><br> WILL GIVE BRAINLIEST<br> AND 5.0 RATING
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(2.5,3.5) ywww

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A student flips a coin 100 times. The coin lands on heads 52 times.
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The experimental probability of landing on heads is the same as the theoretical probability of landing on heads.

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6. A cookie jar contains 315 M&amp;M's. There are only brown and
Romashka [77]

The system of equations representing the problem is

b+g=315\\8b-g=0

and we have 35 brown M&M's and 280 green M&M's in the cookie jar.

<h3>Formulating the equations</h3>

If we let b represent the number of brown M&M's and g the number of green M&M's, then, from the sentence

"...<em>A cookie jar contains 315 M&M's. There are only brown and green M&M's in the jar</em>..."

we can construct the algebraic equation

b+g=315

Also, from the sentence

"...<em>The number of green M&M's is 8 times that of the brown M&M's</em>..."

we can construct the algebraic equation

g=8b\implies 8b-g=0

overall, we have the system of equations with unknowns b and g

b+g=315\\8b-g=0

<h3>Solving the system of equations</h3>

Adding the two equations, we get

(b + 8b) +(g + (-g))=315+0\\9b=315\\\\\dfrac{9b}{9}=\dfrac{315}{9}\\\\b=35

Substituting this value for b into the relationship g=8b

g=8b\\g=8(35)=280

Therefore, we have 35 brown M&M's and 280 green M&M's

Learn more about word problems and systems of equations here brainly.com/question/14111058

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6 0
4 years ago
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