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Naya [18.7K]
3 years ago
15

Rewrite in simplest terms: -7(2u-6v)-7v-3(10v+u)

Mathematics
1 answer:
vladimir2022 [97]3 years ago
6 0

Answer:

11v+35v-30

Step-by-step explanation:

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D and b maybe... (I’m not super sure though)
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If y = 2x2 - 3x - 10, then x = 0 is a counterexample for which conjecture?
timama [110]
Here's all I can think of:

f(0) = -10.  This is the y-intercept of this parabolic graph.  This point is (0,-10).

If you were to find the inverse of f(x), then (-10,0) would be on the graph.
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They’re 3 questions
ZanzabumX [31]

1A: Cylinder 1B: Sphere 2: Circle 3: Rectangle

7 0
3 years ago
Kyle works at a donut​ factory, where a​ 10-oz cup of coffee costs 95cents​, a​ 14-oz cup costs​ $1.15, and a​ 20-oz cup costs​
choli [55]
Let x = no. of 10 oz cups sold
Let y = no. of 14 oz cups sold
Let z = no. of 20 oz cups sold
:
Equation 1: total number of cups sold:
x + y + z = 24
:
Equation 2: amt of coffee consumed:
10x + 14y + 20z = 384
:
Equation 3: total revenue from cups sold
.95x + 1.15y + 1.50z = 30.60
:
Mult the 1st equation by 20 and subtract the 2nd equation from it:
20x + 20y + 20z = 480
10x + 14y + 20z = 384
------------------------ subtracting eliminates z
10x + 6y = 96; (eq 4)

Mult the 1st equation by 1.5 and subtract the 3rd equation from it:
1.5x + 1.5y + 1.5z = 36.00
.95x + 1.15y+ 1.5z = 30.60
---------------------------subtracting eliminates z again
.55x + .35y = 5.40; (eq 5)

Multiply eq 4 by .055 and subtract from eq 5:
.55x + .35y = 5.40
.55x + .33y = 5.28
--------------------eliminates x
0x + .02y = .12
y = .12/.02
y = 6 ea 14 oz cups sold 

Substitute 6 for y for in eq 4
10x + 6(6) = 96
10x = 96 - 36
x = 60/10
x = 6 ea 10 oz cups

That would leave 12 ea 20 oz cups (24 - 6 - 6 = 12)

Check our solutions in eq 2:
10(6) + 14(6) + 20(12) =
60 + 84 + 240 = 384 oz

A lot steps, hope it made some sense! I hope this helps!! ;D

3 0
4 years ago
Can someone help on this? Please :)
Aleks04 [339]

answer:

N(t)=2×1.7^{t}

17

15

step by step explain:

before lesson (t=0), she knows 2 words.

after a week (t=1), she knows

2×(1+70%)=3.4 words

after one more week (t=2), she knows

3.4×(1+70%)=5.78 words

one more week later (t=3), she knows

5.78×(1+70%)=9.826 words

and so on ...

from pattern shown above, we know that she knows

2×1.7^{t} words after t weeks

so N(t)=2×1.7^{t}

after 4 weeks (t=4), she knows 2×1.7^{4}=16.7042≈17 words

for learning 5000 words, she need:

2×1.7^{t}=5000

   1.7^{t}=2500

t log(1.7)=log(2500)

         t=\frac{log(2500)}{log(1.7)}

          =14.7448727

          ≈15 (round up)

6 0
3 years ago
Read 2 more answers
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