What's 0.003 1/10 of

Answers

Answer 1

Answer: Simple.
Just multiply .003 by 10.

0.003 x 10 = 0.00030, or 0.0003.

0.0003 is 1/10 of 0.003

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how do you work out the value of "d" in the equation: 7d=4d+21?

Answers

Subtract 4d from each side. / / / 3d = 21. / / / Divide each side by 3. / / / d = 7 .

I'm not completely positive but I believe this is how you do it.

7d=4d+21

7d - 4d = 21

3d = 21

3d / 3 = 21 / 3

d = 7

9. What is the difference between an isometric transformation and one that is not isometric? Provide examples to illustrate at least two isometric transformations and at least one transformation that are not isometric.

Answers

An isometric transformation is a transformation of the objects position, without changing the object itself. There are three types of isometric transformation; translation, reflection, and rotation. Nonisometric transformations change and alter the dimension or shape of an object, like enlargement.

George spend $17.25 on pecans andpeanuts at a farmer's market. He bought
3 1/2 pounds of pecans
for $3.20 per pound
and 5 1/2 pounds of peanuts. What was the
price per pound for the peanuts George
purchased?

Answers

11.2 for pecans
6.05 left for peanuts
6.05 / 5.5
Therefore the answer is 1.10

Answer this in pattern,show the solutionCube of Binomial

1.) (x+4)³
2.) (x-4)³
3.) (7m-3n)³
4.) (3xy+1)

Factoring:Factor the ff. Trinomials

1.) 6m³-9m²
2.) 6m²-12mn²+3n

Factor the difference of two square

1.) 9x²-25y²
2.)36x²-49y²
3.)32m²-98n²
4.)36p²-25

Answers

Cube of Binomial
1. $(x + 4)^(3)$
   $(x + 4)(x + 4)(x + 4)$
   $(x(x + 4) + 4(x + 4))(x + 4)$
   $(x(x) + x(4) + 4(x) + 4(4))(x + 4)$
   $(x^(2) + 4x + 4x + 16)(x + 4)$
   $(x^(2) + 8x + 16)(x + 4)$
   $x^(2)(x + 4) + 8x(x + 4) + 16(x + 4)$
   $x^(2)(x) + x^(2)(4) + 8x(x) + 8x(4) + 16(x) + 16(4)$
   $x^(3) + 4x^(2) + 8x^(2) + 32x + 16x + 64$
   $x^(3) + 12x^(2) + 48x+ 64$

2. $(x - 4)^(3)$
   $(x - 4)(x - 4)(x - 4)$
   $(x(x - 4) - 4(x - 4))(x - 4)$
   $(x(x) - x(4) - 4(x) + 4(4))(x - 4)$
   $(x^(2) - 4x - 4x + 16)(x - 4)$
   $(x^(2) - 8x + 16)(x - 4)$
   $x^(2)(x - 4) - 8x(x - 4) + 16(x - 4)$
   $x^(2)(x) - x^(2)(4) - 8x(x) + 8x(4) + 16(x) - 16(4)$
   $x^(3) - 4x^(2) - 8x^(2) + 32x + 16x - 64$
   $x^(3) - 12x^(2) + 48x - 64$

3. $(7m - 3n)^(3)$
   $(7m - 3n)(7m - 3n)(7m - 3n)$
   $(7m(7m - 3n) - 3n(7m - 3n))(7m - 3n)$
   $(7m(7m) - 7m(3n) - 3n(7m) + 3n(3n))(7m - 3n)$
   $(49m^(2) - 21mn - 21mn + 9n^(2))(7m - 3n)$
   $(49m^(2) - 42mn + 9n^(2))(7m - 3n)$
   $49m^(2)(7m - 3n) - 42mn(7m - 3n) + 9n^(2)(7m - 3n)$
   $49m^(2)(7m) - 49m^(2)(3n) - 42mn(7m) + 42mn(3n) + 9n^(2)(7m) - 9n^(2)(3n)$
   $343m^(3) - 147m^(2)n - 294m^(2)n + 126mn^(2) + 63mn^(2) - 27n^(3)$
   $343m^(3) - 441m^(2)n + 189mn^(2) - 27n^(3)$

4. $(3xy + 1)^(3)$
   $(3xy + 1)(3xy + 1)(3xy + 1)$
   $(3xy(3xy + 1) + 1(3xy + 1))(3xy + 1)$
   $(3xy(3xy) + 3xy(1) + 1(3xy) + 1(1))(3xy + 1)$
   $(9x^(2)y^(2) + 3xy + 3xy + 1)(3xy + 1)$
   $(9x^(2)y^(2) + 6xy + 1)(3xy + 1)$
   $9x^(2)y^(2)(3xy + 1) + 6xy(3xy + 1) + 1(3xy + 1)$
   $9x^(2)y^(2)(3xy) + 9x^(2)y^(2)(1) + 6xy(3xy) + 6xy(1) + 1(3xy) + 1(1)$
   $27x^(3)y^(3) + 9x^(2)y^(2) + 18x^(2)y^(2) + 6xy + 3xy + 1$
   $27x^(3)y^(3) + 27x^(2)y^(2) + 9xy + 1$

Factoring Trinomials
1. $6m^(3) - 9m^(2)$
   $3m^(2)(2m) + 3m^(2)(3)$
   $3m^(2)(2m + 3)$

2. $6m^(2) - 12mn^(2) + 3n$
   $3(2m^(2)) - 3(4mn^(2)) + 3(n)$
   $3(2m^(2) - 4mn^(2) + n)$

Factoring the Difference of Two Squares
1. $9x^(2) - 25y^(2)$
   $9x^(2) + 15xy - 15xy - 25y^(2)$
   $3x(3x) + 3x(5y) - 5y(3x) - 5y(5y)$
   $3x(3x + 5y) - 5y(3x + 5y)$
   $(3x - 5y)(3x + 5y)$

2. $36x^(2) - 49y^(2)$
   $36x^(2) - 42xy + 42xy - 49y^(2)$
   $6x(6x) - 6x(7y) + 7y(6x) - 7y(7x)$
   $6x(6x - 7y) + 7y(6x - 7y)$
   $(6x + 7y)(6x - 7y)$

3. $32m^(2) - 98n^(2)$
   $2(16m^(2)) - 2(49n^(2))$
   $2(16m^(2) - 49n^(2))$
   $2(16m^(2) - 28mn + 28mn - 49n^(2))$
   $2(4m(4m) - 4m(7n) + 7n(4m) - 7n(7n))$
   $2(4m(4m - 7n) + 7n(4m - 7n))$
   $2(4m + 7n)(4m - 7n)$

4. $36p^(2) - 25$
   $36p^(2) - 30p + 30p - 25$
   $6p(6p) - 6p(5) + 5(6p) - 5(5)$
   $6p(6p - 5) + 5(6p - 5)$
   $(6p + 5)(6p - 5)$