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andriy [413]
3 years ago
8

in 15 minutes lena can finish 2 math homework problems. how many math problems can she finish in 75 minutes?

Mathematics
2 answers:
vodka [1.7K]3 years ago
5 0
Lena would be able to finish 10 math homwork problems. 15*5 equals 75. So multiply 2 by 5 and thats how many problems Lena can do in 75 minutes.
vladimir1956 [14]3 years ago
4 0
Set up a proportion.
(x is the amount of problems she can do in 75 mins)

\frac{2}{15} =  \frac{x}{75}

Now, to find 'x', we need to have it on its own, so we multiply by 75 on both sides.

\frac{2}{15} × 75 = x

The answer is 10, as \frac{2}{15} multiplied by 75 is 10.

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Find the remainder when 4 3 − 3 2 + 2 − 4 is divided by + 2​
USPshnik [31]

Answer:

4.5

Step-by-step explanation:

43-32+2-4= 9

9/2= 4.5

4 0
3 years ago
If x is an acute angle and tan x = 5,
lyudmila [28]
We have that
tan x=5

we know that
tan x =sin x/ cos x
sin x/ cos x=5------> squaring-----> sin² x/cos² x=25
remember that
sin² x+cos² x=1-----> cos² x=1-sin² x
substitute
sin² x/[1-sin² x]=25
sin² x=25-25*sin² x
26*sin² x=25
sin² x=25/26
sin x=5/√26

cos² x=1-(5/√26)²----> 1-(25/26)----> 1/26
cos x=1/√26

the answers are
sin x=5/√26
cos x=1/√26

4 0
3 years ago
Is this adjacent vertical or linear can someone plz tell me the answer
luda_lava [24]

Answer:

vertical

Step-by-step explanation:

its going straight up

6 0
3 years ago
Lori bought a shirt and a hat at a half off sale and she spent a total of 21$ if the shirt was originally 24 how much was the or
seropon [69]

Step-by-step explanation:

$21

 

Let the amount Lori bought the shirt and the hat be $x, if she bought them at half off sale, the initial price of both item will be 2 × $x

If she spent $21 on both items, the initial price will have been 2 x $21 = $42 where x is $21

Original price of the hat and shirt is therefore $42. Since both are on half off sale, the initial price is the hat will be $42/2 = $21

8 0
4 years ago
Factor this trinomial completely. -12x^2+45x+12
Amanda [17]

Step-by-step Answer:

Step 1:

Extract factor(s) common to all terms.

In this case, the HCF is 3, so the expression is written

-12x^2+45x+12 = -3(4x^2-15x-4)

The negative sign was also exrracted to give a positive leading coefficient, which is easier to work with.

Step 2, group the coefficient in such a way that there is a common factor.

Leaving the factor -4 for the moment, and concentrate on the coefficients in parentheses, write the original expression as

4x^2 - 15x -4  

= 4x^2 -16x

          +   x -4

= 4x*(x-4) + 1*(x-4)

extract (x-4) as a common factor

= (x-4)(4x+1)

Step 3:

Combine all the factors to get

-3(x-4)(4x+1)

=3(4-x)(4x+1)

as the complete factoring of the given expression.

5 0
3 years ago
Read 2 more answers
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