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2 years ago

Multi-step equation help me out with it -3x + 25 + x + 21 = 2

Mathematics

2 answers:

WARRIOR [948]2 years ago

6 0

∑ Hey, microhiezv ⊃

Answer:

x = 22

Step-by-step explanation:

Given info:

$-3x + 25 + x + 21 = 2$

~Solution~:

$-3x + 25 + x + 21 = 2$

$-3x+x+25+21=2$ - Grouping like terms

$-2x+25+21=2$ - Add -3x + x = -2x

$-2x+46=2$ - Add the numbers

$-2x+46-46=2-46$ - Subtract 46 from both sides

$-2x=-44$ - Simplify

$\frac{-2x}{-2}=\frac{-44}{-2}$ - Divide -2 from both sides

$x = 22$ - Answer~

xcookiex12

8/22/2022

julsineya [31]2 years ago

4 0

Answer:

Step-by-step explanation:

Put all the other numbers at the right side of the equation.

-3x + 25 + x + 21 = 2 is the same as -3x + x = -44

-2x = -44

-x = -22

x = 22

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Sin2A+Sin2B÷Sin2A-Sin2B=Tan(A+B)÷Tan(A-B) Prove that

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2 years ago

Which expression can be used to find the price of a $400 telescope after a 32% markup? Select all that apply.

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Answer:

Expressions C and D correctly determine the markup price.

Step-by-step explanation:

A markup in mathematics is when an object's price is raised by a certain percentage. Therefore, because we are told that the telescope is originally $400 and is marked up by 32%, we can actually mathematically evaluate this.

When you markup a price, you multiply the original price by $1+x$ , where x is the percentage at which the object is marked up. However, x needs to be in decimal form for it to work out.

$\frac{32}{100} = \small\boxed{0.32}$

Therefore, with this new decimal, we can add 1 to it.

$1 + 0.32=\small\boxed{1.32}$

Finally, we multiply this result by the original price.

$1.32 \times 400=\small\boxed{528}$

Therefore, we can already confirm that Expression C is one way to find the markup price.

We can eliminate expression A because it did not use the formula $1+x$ . It only uses the decimal form of the percentage.
We can eliminate expression B because the division to convert from the percentage form to the decimal form is flawed (the expression divided by 10 instead of 100) and also forgot to add 1 to the determined value.

Now, we can test the math for expressions D and E to see if either of these will equal $528.

Expression D is basically saying to add 32% of 400 to the original price. This would work out because we marked up the original price by 32%. Therefore, we can confirm that Expression D is also an expression that can be used to determine the markup price.

$400 + 400(0.32)\\400(0.32) = 128\\400 + 128 = \small\boxed{528}$

Finally, we also need to check expression E. This expression is saying to add the already marked up price to 400. This would not be correct.

$400 \times 400(1.32)\\400(1.32) = 528\\400 \times 528 = \small\boxed{\$ 211,200}$

Therefore, it has been determined that Expression C & Expression D are both equations that will find a markup price.

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3 years ago

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