The expression 7h + 1.50d can be used to find the total earnings after h hours and d deliveries have been made.  Sally make after working 10 hours and making 3 deliveries total is ?

Use the distributive property to simplify the expression below:
−2(6n+3)

Given Expression:
−2(6n+3)
Distributive law states that every attribute inside the parenthesis can have same access of the attributes present outside the parenthesis.
Example: a(b+ c) yields ab + ac.
Hence, By applying Distributive Law to −2(6n+3) :
−2(6n+3)
=
=(-12n) + (-6)
= -12n - 6.
Hence, from distributive law −2(6n+3) yields -12n - 6.

Evaluate 8a - b     if a = 10   and   b = 6.

6a - 3d
when a = 1, d = 2

In the expression below  the "d" labeled as?
4d-9

Let "p" represent the number of paper clips in a box.  If there are 76 boxes in a case, write an algebraic expression to show the total number of paper clips.

Write an expression for the product of 12 and a number.

Expand the expression using the distributive property. −4(2h+3)

Given Expression:
−4(2h+3)
Distributive law states that the each attribute inside a parenthesis have same right to access the attributes present outside the parenthesis.
Example : a(b + c) Yields ab + ac after distribution.
Hence, By applying the distribution law to −4(2h+3)  becomes:
−4(2h+3)
=
= (-8h) +(-12)
= -8h - 12.
Hence, From Distributive Law the expression −4(2h+3)  becomes -8h -12.

Use the distributive property to expand the expression: 3(t - 2)

Given Expression:
3(t - 2)
Since, it is in the form a(b+ c) we can apply Distributive Law which produces ab+ ac as a result.
*Similarly, by applying the Distributive Law to 3(t - 2) we get:
3(t - 2)
= () - ()
= 3t - 6.
Hence, the expression 3(t - 2) becomes 3t-6 after it's expansion.

Use the distributive property to expand the expression: 2(y + 5x)

Given Expression:
2(y + 5x)
Since, it is in the form of a(b+ c) we can apply distributive law which produces ab+ ac as  a result.
Then, By applying the Distributive Law to 2(y + 5x) we get:
2(y + 5x)
= () + ()
= 2y + 10x.
Hence, the expression 2(y + 5x) becomes 2y + 10x after it's expansion.

Expand the expression. 5(2 - 3y).

Given Expression:
5(2 - 3y).
Since, it is in the form a(b+ c) we can apply Distributive Law which produces ab + ac as a result.
Hence, By applying the Distributive Law  to 5(2 - 3y) we get:
5(2 - 3y)
= () - ()
= 10 - 15y.
Hence, the expression 5(2 - 3y) becomes 10 - 15y after it's expansion.

Expand the expression. 4(x + 4y - 8z)

Given Expression:
4(x + 4y - 8z)
Since, it is of the form a(b+ c+ d), we can apply Distributive Law which produces ab+ ac + ad as result.
Similarly, by applying the distributive law to 4(x + 4y - 8z):
4(x + 4y - 8z)
=() + () + ()
= 4x + 16y -32x.
Hence, the expression 4(x + 4y - 8z): becomes 4x + 16y -32z after it's expansion.

Expand the expression. 5(x - 3)

Given Expression :
5(x - 3)
Since, it is in the form a(b+ c), we can apply Distributive law, that produces ab + ac as a result.
Similarly, By applying the distributive law to 5(x - 3) becomes,
5(x - 3)
= () - ()
= 5x - 15.
Hence, the expression 5(x - 3) becomes 5x - 15 after it's expansion.

Expansion of -8(3a + 5b) yields

Given Expression:
-8(3a + 5b)
Since, it is in the form a(b+ c) we can apply distributive law which produces ab + ac as a result.
Similarly, by applying the Distributive Law, we get:
-8(3a + 5b)
=()+()
= (-24a) + (-40b)
= -24a - 40b.
Hence, the expression -8(3a + 5b) becomes -24a - 40b after it's expansion.

Expand the expression. 2(a + b)

Given Expression:
2(a+ b)
Since, it is in the form a(b+ c) we can apply distributive law which produces ab+ ac as a result.
Similarly, by applying the Distributive law We get:
2(a+ b)
=(2a) + (2b)
= 2a + 2b.
Hence, the expression 2(a+ b)becomes 2a + 2b after it's expansion. 

Expand the expression. 4(7x + 3).

Given Expression :
4(7x + 3)
Since, It is of the form a(b + c), we can apply distributive law which produces ab+ ac.
Then, By applying the distributive law to a  4(7x + 3), becomes
=  ( 47x) + (43)
= 28x +12.
Hence, the expression  4(7x + 3) becomes 28x + 12 after expansion.