the difference of an acute angle and an obtuse angle is an obtuse angle. sometimes, always, or never true.

1 answer:

7 0

An acute angle is smaller than 90 degrees and and obtuse angle is larger than 90 degrees

A good way to remember that is acute sounds like cute and little puppies are cute

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There is 4.8% sales tax on all clothing items purchased. Danielle wants to buy a shirt, which costs $18.95. Danielle figures tha

inysia [295]

Answer:

Yes ,is a reasonable amount. If she has $20 she will have enough to buy the shirt

Step-by-step explanation:

we know that

The total amount is equal to the price of the shirt plus the sales tax

we have that

$100\%+4.8\%=104.8\%=104.8/100=1.048$

Multiply 1.048 by the cost of the shirt

$\$18.95(1.048)=\$19.86$

Compare

$\$19.86 < \$20$

therefore

Yes ,is a reasonable amount. If she has $20 she will have enough to buy the shirt

5 0

4 years ago

Read 2 more answers

The green river freeway has a minimum and maximum speed limit, tony drove for 2 hours at the minimum speed limit and 3.5 hours a

Vinil7 [7]

From the beginning we know we are dealing with two different rates. Distance is equal to (Speed X Time). We have two different speeds though. We will call the min speed = x and the max speed = y. With those two ideas in place we can make two equations for both Tony and Rae.
Tony:
2x+3.5y=355
Rae:
2x+3y=320
Now you can solve the equations by subtracting Rae's equation from Tony's

.5y=35 solve for y and you get 70
Now plug that y value back into either equation and you can solve for x. I'll use Rae's distance:
2x+3(70)=320
x=55

6 0

4 years ago

The product of 8 and x plus the quotient of y and 7. answer choices are (8 + x)/(7 + y) (8x) + (y/7) (8 + x)(y/7)

Cerrena [4.2K]

Answer: (8x) + (y/7)

The word 'product' means multiplication and the word 'quotient' means division. Only (8x) + (y/7) multiplies 8 and x while diving y and 7.

3 0

3 years ago

NEED The FULL equation. Will give Brainly. Thank you!

Ghella [55]

Answer:

$\displaystyle \sf h( - 1) = - \frac{ 2}{3}$