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Ber [7]
3 years ago
13

The probability of getting 3 is the half of getting 6. Is Victoria correct?

Mathematics
1 answer:
Sindrei [870]3 years ago
4 0

yes because 6÷2 is 3 and that gets you the answer

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A circular pond is modeled by the equipment x^2+y^2=225. A bridge over the pond is modeled by a segment of the equation x-7y=-75
makkiz [27]
X² + y² = 225
x - 7y = -75

x = 7y - 75

x² + y² = 225
(7y-75)² + y² = 225
(7y - 75)(7y - 75) + y² = 225
49y² - 525y - 525y + 5625 + y² = 225
50y² - 1050y + 5400 = 0
50(y² - 21y + 108) = 0

y² - 21y + 108 ⇒ (y - 12)(y - 9)

x = 7(12) - 75
x = 84 - 75
x = 9       ⇒ (9,12)

x = 7(9) - 75
x = 63 - 75
x = -12 ⇒ (-12,9)

3 0
4 years ago
HELP I do not understand.
zzz [600]

There is no mode

because none of them appear the most

7 0
3 years ago
Read 2 more answers
@ranga @Becki . A new car has a sticker price of $22,450, while the invoice price paid was $19,450. What is the percentage marku
densk [106]
To answer the problem given above, divide the difference of the prices by the original price and multiply the answer by 100%. This is,
                           ((22450 - 19450) / 19450) x 100% = 15.42%
Therefore, the percentage markup of the new car is approximately 15.42%.
7 0
3 years ago
Which of the following represents the inequality for the sum of 11 and y is greater than -33? O11-y> -33 O 11+ y -33 11 + y 2
laiz [17]

Answer:

11 + y > - 33

Step-by-step explanation:

To represent the expression :

Sum of 11 and y ; greater than - 33

Sum of 11 and y ; 11 + y

Greater Than - 33; > - 33

Hence ;

11 + y > - 33

5 0
3 years ago
Use the appropriate compound interest formula to compute the balance in the account after the stated period of time 24,000 is in
VLD [36.1K]

We know the compound interest formula is given by

A=P(1+\frac{r}{n} )^{nt}

Now, we have been given that 24,000 is invested for 2 years with an APR of 6​% and daily compounding. Thus, we have

P= 24,000\\
\\
t=2\\
\\
r=0.06\\
\\
n=365

On substituting these values in the above formula for the compound interest, we get

A=24000\left ( 1+\frac{0.06}{365} \right )^{365\cdot 2}\\
\\
\text{On solving this, we get}\\
\\
A=27059.7

Therefore, the balance in the account after 2 years is 27059.7

7 0
4 years ago
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