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spin [16.1K]
3 years ago
9

Which equation represents a line that is parallel to y = -2x – 5?

Mathematics
1 answer:
Alex17521 [72]3 years ago
3 0
I think is 2x+y=-5 the answer
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37 is a whole number , interger and rational number
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Please help
shtirl [24]
I think the answer is for A the explanation is that x represent the amount of time or second that you spend in an elevator and y represent the numbers of floors that the building have.
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Can a rhombus be inscribed in a circle? Why or why not?
kati45 [8]

Answer:

b

Step-by-step explanation:

it isn't c because theres a theorem that says that opposite angles in a parallelogram are congruent

it isn't d because if the opposite angles are 90 and 90 they are supplementary

a is correct, but for the wrong reason

its b

5 0
3 years ago
jay can buy a stereo either online or at a local store. if he buys online, he gets 15% discount, but has to pay a $12 shipping f
harina [27]
Ok. For any price higher than $80, it will be cheaper for Jay to buy on line. Below $80, it will be cheaper to buy it at the store (assuming that there are no sale taxes)

This is why:

15%/100%= 12/x, x is the price of the car stereo.
(15)(x)=(12)(100)
15x= 1200
x=80 at this price it does matter whether he buys it on line or at the store. Because 15% discount on an item that costs $80 is $12. [ (.15)(80)=12]. He saves 12 dollars but he has to spend 12 dollars in shipping. So, he end up paying $80.. However, if the price of the item is more than 80, it will be cheaper for him to buy on line.
3 0
3 years ago
Prove that cos2α = 1-tan²α / 1+tan²α​
Rufina [12.5K]

Answer:

see the explanation

Step-by-step explanation:

we have

cos(2\alpha)=\frac{1-tan^2(\alpha)}{1+tan^2(\alpha)}

Prove

Remember that

cos(2\alpha)=cos^2(\alpha)-sin^2(\alpha)

tan(\alpha)=\frac{sin(\alpha)}{cos(\alpha)}

substitute in the expression above

cos^2(\alpha)-sin^2(\alpha)=\frac{1-(\frac{sin(\alpha)}{cos(\alpha)})^2}{1+(\frac{sin(\alpha)}{cos(\alpha)})^2}    

cos^2(\alpha)-sin^2(\alpha)=\frac{(\frac{cos^2(\alpha)-sin^2(\alpha)}{cos^2(\alpha)}}{(\frac{cos^2(\alpha)+sin^2(\alpha)}{cos^2(\alpha)}}}

Remember that

cos^2(\alpha)+sin^2(\alpha)=1

Simplify

cos^2(\alpha)-sin^2(\alpha)=cos^2(\alpha)-sin^2(\alpha) ---> is proved

4 0
3 years ago
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