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postnew [5]
3 years ago
12

5) Solve: 2.4p + 6 = 48​

Mathematics
1 answer:
KatRina [158]3 years ago
3 0

Answer:

p = 17.5

Step-by-step explanation:

This is the answer because:

1) First, we have to isolate x

2) To isolate x, first -6 from +6 and 48

+6 - 6 = 0

48 - 6 = 42

Equation: 2.4p = 42

3) Now we are left with 2.4p = 42

4) Next, divide 2.4 from 2.4 and 42

2.4/2.4 = 0

42/2.4 = 17.5

5) We are left with

p = 17.5

Therefore, the answer is p = 17.5

Hope this helps!

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What is the vertex of y=ax^2+c
levacccp [35]

9514 1404 393

Answer:

  (0, c)

Step-by-step explanation:

Compare the given equation to the vertex form equation ...

  y = a(x -h)^2 +k . . . .  quadratic with vertex (h, k)

You have ...

  y = ax^2 +c

Matching these forms, we see that h=0, and k=c. Then the vertex is ...

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8 0
3 years ago
Which of these systems of equations shows the solution for the graph?
Semmy [17]

Answer:

C)

Step-by-step explanation:

Solution of the equation is given by the intersecting point which is (2 , -1)

Find the equation of the line:

(0,4)  ; (2 , -1)

Slope = \dfrac{y_{2}-y_{1}}{x_{2}-x_{1}}\\\\=\dfrac{-1-4}{2-0}\\\\m =\dfrac{-5}{2}

m = -5/2  ; (0 , 4)

Equation: y - y1 =m(x -x1)

y - 4 = =\dfrac{-5}{2}(x - 0)\\\\y =\dfrac{-5}{2}x + 4

6 0
3 years ago
Simplify the expression. Assume that all variables represent nonzero real numbers.StartFraction (4 n Superscript 4 Baseline q Su
Alja [10]

Answer:

\frac{ - 3}{ 256  {q}^{10} {n}^{8}  }

Step by step explanation:

\frac{ {(4 {n}^{4} {q}^{5})}^{2}  {(8 {n}^{4} q)}^{-2} }{  {(- 3 {nq}^{9})}^{ - 1}   {(4 {n}^{3} {q}^{9})  }^{3} }

first we will change the terms with negative superscrips to the other side of the fraction

\frac{{(4 {n}^{4} {q}^{5})}^{2}{(- 3 {nq}^{9})}^{ 1}}{{(4 {n}^{3} {q}^{9})}^{3} {(8 {n}^{4} q)}^{2} }

then we will distribute the superscripts

\frac{ {4}^{2} {n}^{2 \times 4} {q}^{2 \times 5} (- 3) {nq}^{9}}{ {4 }^{3}{n}^{3 \times 3} {q}^{9 \times 3} {8 }^{2}{n}^{4 \times 2}  {q}^{2} }

\frac{ {4}^{2} {n}^{8} {q}^{10} (- 3) {nq}^{9}}{ {4 }^{3}{n}^{9} {q}^{27} {8 }^{2}{n}^{8}  {q}^{2} }

as when multiplying two powers that have the same base, we can add the exponents and, to divide podes with the same base, we can subtract the exponents

{4}^{2 - 3}  {q}^{10  + 9 - 2 - 27}  {n}^{8 + 1 - 8 - 9}  {8}^{ - 2}  { (- 3)}^{1}

{4}^{ - 1}  {q}^{ - 10}  {n}^{ - 8}  {8}^{ - 2}  { (- 3)}^{1}

then we will change again the terms with negative superscrips to the other side of the fraction

\frac{ - 3}{ 4 \times  {8}^{2}  {q}^{10} {n}^{8}  }

\frac{ - 3}{ 256  {q}^{10} {n}^{8}  }

4 0
3 years ago
Factor this expression completely, then place the factors in the proper location on the grid.
velikii [3]

Answer:

(x + 0.5) (x² - 0.5x + 0.25)

Step-by-step explanation:

x³ + 1/8

We can rewrite 1/8 as a decimal: 0.125

the cubed root of 0.125 then is 0.5; recalling that 5³ yields 125

Knowing this then, we can factor out our expression

(ax + b) (ax² − abx + b² ) = ax³ + b³, where a and b are coefficients.

If a = 1, and b we found to = 0.5, our expression becomes

(x + 0.5) (x² - 0.5x + 0.25)

We cannot further factor x² - 0.5x + 0.25, so our answer remains

(x + 0.5) (x² - 0.5x + 0.25)


Check via foiling

(x * x²) + (x * -0.5x) + (x * 0.25) + (0.5 * x²) + (0.5 * -0.5x) + (0.5 * 0.25)

x³ - 0.5x² + 0.25x + 0.5x² - 0.25x + 0.125           Combine like terms

x³ + 0.125 = x³ + 1/8


6 0
4 years ago
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ludmilkaskok [199]

350 (5.7) (25)= 2.5^2.7

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8 0
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