Which of the following is the smallest? a. half of 98 b. one-fourth of 192 c. one-sixth of 282

Answer:

it's is the last one 1 out of 6

Answer:

Number of cake Lorna decorate[if number of cake is 4] = 14 cakes

Step-by-step explanation:

Given expression;

d = 2c + 6

Find:

Number of cake Lorna decorate[if number of cake is 4]

Computation:

We know that

Number of cake = C

Number of decorate cake = d

So,

Number of cake = 4 cakes

Using given equation to find value of 'd'

d = 2c + 6

d = 2[4] + 6

d = 8 + 6

d = 14

Number of cake Lorna decorate[if number of cake is 4] = 14 cakes

The solution to the equation is f = 75.

The initial charge or setup cost is represented by the intercept or f.

Given equation: 270 = f + 6.50(30)

We must identify the equation's solution and explain what it represents in this situation.

The equation above is written in the form of a slope-intercept function where 6.50 is the gradient or slope of the function and 30 equals the number of shirts. The total cost of printing is 270.

The equation 270 = f + 6.50(30) can be solved as follows:

270 = f + 6.50(30)

⇒ f = 270 - 195 = 75

Therefore, the initial charge or setup cost is represented by the intercept or f. As a result, the setup fee is 65.

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Answer:

C choice.

Step-by-step explanation:

Since line a is given a slope as -4.

Another line which is line b is given that it's perpendicular to line a or we can say that line a is perpendicular to line b.

Perpendicular is defined as:

\( \displaystyle \large{m_1m_2 = - 1}\)

Both slopes multiply and yield -1.

We know that m1 is -4; we want to find m2 which is slope of line b.

\( \displaystyle \large{ - 4m_2 = - 1}\)

Divide both sides by -4.

\( \displaystyle \large{ \frac{ - 4m_2}{ - 4} = \frac{ - 1}{ - 4} } \\ \displaystyle \large{ m _2 = \frac{1}{4} }\)

Therefore, the slope for line b is 1/4.

Thus, the C choice is correct.

Answer: Rotate 180 degrees around the origin

You can do this clockwise or counterclockwise.

Whenever we move from one quadrant to the complete opposite quadrant like this, we perform a 180 degree rotation. Connect any preimage point to its corresponding image point, and this segment will go through the origin. This works because the origin is the center of rotation, and only works with 180 degree rotations.

Answer:

parallel I think

Step-by-step explanation:

move the x to the left and divide by y to simplify. the new equation for the bottom will be y=-2x+5. For it to be parallel they have to have the same slope

Answer:

up and down

oiguddyzyhc uvkikvcuydtx I u guys and all that you can g

\(\qquad \qquad \textit{direct proportional variation} \\\\ \textit{\underline{y} varies directly with \underline{x}}\qquad \qquad \stackrel{\textit{constant of variation}}{y=\stackrel{\downarrow }{k}x~\hfill } \\\\ \textit{\underline{x} varies directly with }\underline{z^5}\qquad \qquad \stackrel{\textit{constant of variation}}{x=\stackrel{\downarrow }{k}z^5~\hfill } \\\\[-0.35em] ~\dotfill\)

\(\stackrel{\textit{"y" varies directly with "x"}}{y = k(x)}\hspace{5em}\textit{we also know that} \begin{cases} y=24\\ x=4 \end{cases} \\\\\\ 24=k(4)\implies \cfrac{24}{4}=k\implies 6=k\hspace{9em}\boxed{y=6x}\)

Answer:

X=(10/3)*(-5/2)

X=-8.33

Answer:

-25/3

Step-by-step explanation:

khan said so

Answer:

\(\begin{matrix}8&2&7\\ 4&&1\\ 5&3&9\end{matrix}\)

Step-by-step explanation:

\(\begin{matrix}a&e&b\\ f&&g\\ c&h&d\end{matrix}\)

From the table,we can extract these equations:

a + e + b = a + c + f = b + g + d = c + h + d

a + e + b = a + c + f ⇒ e + b = c + f

b + g + d = c + h + d ⇒ b + g = c + h

\(\begin{Bmatrix}e+b=c+f\\ b+g=c+h\end{Bmatrix} \Longrightarrow g-e=h-f\Longrightarrow g+f=h+e\)

2 + 3 = 4 + 1 then let’s consider :

e = 2 ; h = 3 ; f = 4 ; g = 1 ,which satisfies g + f = h + e

The table becomes:

\(\begin{matrix}a&2&b\\ 4&&1\\ c&3&d\end{matrix}\)

From the equation b + e = c + f we get b + 2 = c + 4 then b = c + 2

If we consider c = 5 ⇒ b = c + 2 = 5 + 2 = 7

Then the table becomes

\(\begin{matrix}a&2&7\\ 4&&1\\ 5&3&d\end{matrix}\)

Then a + 9 = d + 8 ⇒ d = a + 1

If we consider a = 8 ⇒ d = 9

\(\begin{matrix}8&2&7\\ 4&&1\\ 5&3&9\end{matrix}\)

I know it’s not perfect reasoning ,but it may help.

Todd use to save $500 in less than 16 weeks and have $20 extra in Plan C.

In plan A,

    Plans for saving = $500

  Amount of saving each week = $20

∴ Number of weeks needed to make goal = (500 ÷ 20) (by using division)

                                                                       = 25

In plan B,

    Plans for saving = $500

   Amount of saving each week = $30

∴ Number of weeks needed to make goal = (500 ÷ 30) (by using division)

                                                                       = 17

In plan C,

    Plans for saving = $500

   Amount of saving each week = $40

∴ Number of weeks needed to make goal = (500 ÷ 40) (by using division)

                                                                       = 13

In plan D,

    Plans for saving = $500

   Amount of saving each week = $50

∴ Number of weeks needed to make goal = (500 ÷ 50) (by using division)

                                                                       = 10

So, Todd use to save $500 in less than 16 weeks and have $20 extra in Plan C.

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24cm

1) We can find out the slant height of that cone by making use of the following:

2) Plugging into that we can write out:

Hence, the slant height is 24 cm

Answer: The divisor is less than 5 1/2 and the dividend is greater than 5 1/2

Answer:

the number can be 12

1 x 12 = 12

2 x 6 = 12

3 x 4 = 12

Answer:

5. m∠A = 26

6. m∠D = 118

7. m∠E = 43

8. m∠H = 85

Step-by-step explanation: complementary= 90 supplementary = 180

5. (2x - 8) + (4x +4) = 90

6x - 12 = 90

6x = 102

x = 17

m∠A = 2x - 8  

m∠A = 2(17) - 8 = 26

6. (2x + 18) + (5x + 8) = 180

7x + 26 = 180

7x = 154

x = 22

m∠D = 5x + 8

m∠D = 5(22) + 8 = 118

7. (2x + 15) + (3x + 5) = 90

5x + 20 = 90

5x = 70

x = 14

m∠E = 2x + 15

m∠E = 2(14) + 15 = 43

8. (5x - 20) + (4x + 7 ) = 180

9x - 27 = 180

9x = 207

x = 23

m∠H = 4x -7

m∠H = 4(23) - 7 = 85

Step-by-step explanation:

the slope is always the factor of x, when we have a pure

y = ... form of the line.

but x - 4y = -4 is not yet in that form. we need to transform it first :

x - 4y = -4

-4y = -x - 4

y = x/4 + 1

so the slope is 1/4.

the other line is

y = 4x - 4

the form is right, the slope is 4 or 4/1.

the slopes are different, so the lines are not parallel.

a perpendicular slope turns the original slope upside-down AND flips the sign.

a perpendicular slope to the first 1/4 slope would be

-4/1 = -4

but that is different from the second slope.

so, the lines are not perpendicular.

therefore, yes, the correct answer is C. neither.

With 99% confidence, we can estimate that the fraction of the population that is non-rural is between 0.60 and 0.74.

To estimate the confidence interval for the fraction of the population that is non-rural with 99% confidence, we need to use the following formula:

Point estimate +/- (critical value * standard error)

Where the point estimate is the sample proportion of non-rural adults (100/150 = 0.67), the critical value is the z-score corresponding to a confidence level of 99% (2.575), and the standard error is the standard deviation of the sampling distribution of the sample proportion (which is equal to the square root of [(sample proportion * (1 - sample proportion)) / sample size]).

Plugging in the values, we get:

0.67 +/- (2.575 * sqrt[(0.67 * (1 - 0.67)) / 150])

Solving this equation gives us a lower limit of 0.60 for the confidence interval.

Thus, with 99% confidence, we can estimate that the fraction of the population that is non-rural is between 0.60 and 0.74.

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Hey there!

9 - 3x + x - 15

= 9 - 3x + 1x - 15

COMBINE the LIKE TERMS

= (9 - 15) + (-3x + 1x)

= (-3x + 1x) + (9 - 15)

= (-3x + x) + (9 - 15)

= -3x - x + 9 - 15

= -2x - 6

Therefore, your answer should be:

-2x - 6

Good luck on your assignment & enjoy your day!

~Amphitrite1040:)

Answer:

19.72 dollars

Step-by-step explanation:

The two column proof procedure below has shown that  ΔABE ≅ ΔACD by SAS Congruency Postulate

To prove that ΔABE ≅ ΔACD, we will use a two column proof procedure for congruency.

Statement 1; AD ≅ AE

Reason 1; Given

Statement 2; ∠ABC ≅ ∠ACB

Reason 2; Given

Statement 3; AC ≅ AB

Reason 3; Definition of Isosceles Triangles

Statement 4; ΔABE ≅ ΔACD

Reason 4; SAS Congruency Postulate

Both triangles share the included angle A.

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Answer:

15 is 30% of 50

Step-by-step explanation:

We have, 30% × x = 15

Multiplying both sides by 100 and dividing both sides by 30,

we have x = 15 × 100/30

x = 50

If you are using a calculator, simply enter 15×100÷30, which will give you the answer.

Answer

0.6

Step-by-step explanation:

here is the working out! Can i get brainliest

Answer:

Look at the image!!

Step-by-step explanation:

Hope this helps!!

Sorry for the bad righting XD

If you want to learn more search Mathisfun.com!!

Answer:

7598.80

Step-by-step explanation:

V=πr^2h

= 3.14 * 11^2 * 20

= 2420π or 7598.80

Answer:

760

Step-by-step explanation:

V=πr²h

V = 3.14 x (11)² x 20

V = 7598.8

V = 760

The expression which is equivalent to -10 is the option b, -3 - 7.

Explanation:

We can use subtraction and addition of integers to get the value of the given expression. We can write the given expression as;

-3 - 7 = -10 (-3 - 7)

The addition of two negative integers will always give a negative integer. When we subtract a larger negative integer from a smaller negative integer, we will get a negative integer.

If we add -3 and -7 we will get -10. This makes the option b the correct answer.

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Answer:

24p^2q^2?

Step-by-step explanation:

Not enough info, so this is what I could get...

Answer: they are 5 points away

Step-by-step explanation:

Answer:

it would be 5 points

Step-by-step explanation:

Answer:

1

Step-by-step explanation:

It starts with number one, so one must be the initial value of the sequence.

1

 Step-by-step explanation:

Answer:

(x + 3)² + (y - 6)² = 9

Step-by-step explanation:

the equation of a circle in standard form is

(x - h)² + (y - k)² = r²

where (h, k ) are the coordinates of the centre and r is the radius

here (h, k ) = (- 3, 6 ) and r = 3 , then

(x - (- 3 )² + (y - 6)² = 3² , that is

(x + 3)² + (y - 6)² = 9

The parametric equations for the line of intersection are:
x = 61 - 5t
y = 2t - 30
z = t

To find the parametric equations for the line of intersection of the given planes, we first need to solve the system of equations:

1. x + 2y + z = 1
2. 2x + 5y + 32 = 4

Step 1: Solve for x from equation 1:
x = 1 - 2y - z

Step 2: Substitute x in equation 2 with the expression found in step 1:
2(1 - 2y - z) + 5y + 32 = 4

Now we can use elimination to solve for one variable. Let's eliminate y by multiplying the first equation by 5 and subtracting it from the second equation:

Step 3: Simplify and solve for y:
2 - 4y - 2z + 5y + 32 = 4
y - 2z = -30

Step 4: Designate z as the parameter t:
z = t

Step 5: Substitute z with t in the expression for y:
y = 2t - 30

Step 6: Substitute z with t in the expression for x:
x = 1 - 2(2t - 30) - t
x = 1 - 4t + 60 - t
x = 61 - 5t

Now we have the parametric equations for the line of intersection:
x = 61 - 5t
y = 2t - 30
z = t

Note that we can choose any value of z for the parameter t, since z is unconstrained.

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