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frozen [14]
3 years ago
7

5 The shape of two neighbors' lawns are similar.

Mathematics
2 answers:
beks73 [17]3 years ago
5 0

Answer:

50x50

Step-by-step explanation:

harina [27]3 years ago
3 0

Answer:

50 x 50 maybe

Step-by-step explanation

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A distribution of values is normal with a mean of 1986.1 and a standard deviation of 27.2.
m_a_m_a [10]

Answer:

I used the function normCdf(lower bound, upper bound, mean, standard deviation) on the graphing calculator to solve this.

  • Lower bound = 1914.8
  • Upper bound = 999999
  • Mean = 1986.1
  • Standard deviation = 27.2

Input in these values and it will result in:

normCdf(1914.8,9999999,1986.1,27.2) = 0.995621

So the probability that the value is greater than 1914.8 is about 99.5621%

<u><em>I'm not sure if this is correct </em></u><em>0_o</em>

4 0
3 years ago
Write y=2x^2+8x+10 in vertex form?
muminat
The answer is -2 you use the formula -b over 2a
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3 years ago
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Jordan gets paid to mow his neighbor's lawn. For every week that he mows the lawn, he earns $20. What is the rule as an algebrai
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We\ can\ write\ it\ as\ a\ function:\\y=20x\\\\x-number\ of\ weeks\\y-earnings\\Earnings\ depands\ on\ number\ of\ weeks.
6 0
3 years ago
Can someone help me? Thanks! ;D
Agata [3.3K]

Answer:

B - 13

Step-by-step explanation:

4 0
3 years ago
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Find the parabola with equation y = ax^2 + bx whose tangent line at (2, 4) has equation y = 8x − 12.
MrRissso [65]
\bf y=ax^2+bx\implies \cfrac{dy}{dx}=2ax+b

now, we know the tangent line at (2,4) is y = 8x - 12, now, that's already in slope-intercept form, so, the slope of that tangent at (2,4) is "8" then.

now, that means when x = 2, the slope is 8, so let's use that.

\bf \left. \cfrac{dy}{dx}  \right|_{x=2}\implies 2a(2)+b=\stackrel{\textit{from tangent equation}}{8}\implies 4a+b=8&#10;\\\\\\&#10;4a=8-b\implies a=\cfrac{8-b}{4}\implies \boxed{a=2-\cfrac{b}{4}}\\\\&#10;-------------------------------\\\\&#10;\begin{cases}&#10;x=2\\&#10;y=4\\\\&#10;a=2-\cfrac{b}{4}&#10;\end{cases}\implies \stackrel{y = ax^2+bx}{4=\left( \boxed{2-\frac{b}{4}} \right)(2)^2+b(2)}\implies 4=8-b+2b&#10;\\\\\\&#10;\boxed{-4=b}\qquad thus\qquad a=2-\cfrac{-4}{4}\implies \boxed{a=3}\\\\&#10;-------------------------------\\\\&#10;y=3x^2-4x
5 0
3 years ago
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