QuestionSolve the equation: $2(14d + 4) = 15d + 8$ . Simplify and find $d$ .

Studdy Solution

STEP 1

Assumptions1. The equation we are solving is $(14d+4) =15d+8$ . The goal is to find the value of $d$ that satisfies this equation

STEP 2

First, we need to distribute the2 in the term $2(14d+4)$ on the left side of the equation.
$2(14d+4) =28d +8$

STEP 3

Now, we have the equation $28d +8 =15d +8$ .

STEP 4

Next, we subtract $15d$ from both sides of the equation to isolate $d$ on one side.
$28d -15d =15d -15d +8 -8$

STEP 5

implify the equation.
$13d =0$

STEP 6

Finally, we divide both sides of the equation by13 to solve for $d$ .
$d = \frac{0}{13}$

STEP 7

implify the fraction.
$d =0$ So, the solution to the equation is $d =0$ .

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QuestionSolve the equation: $2(14d + 4) = 15d + 8$ . Simplify and find $d$ .

Studdy Solution

STEP 1

Assumptions1. The equation we are solving is $(14d+4) =15d+8$ . The goal is to find the value of $d$ that satisfies this equation

STEP 2

First, we need to distribute the2 in the term $2(14d+4)$ on the left side of the equation.
$2(14d+4) =28d +8$

STEP 3

Now, we have the equation $28d +8 =15d +8$ .

STEP 4

Next, we subtract $15d$ from both sides of the equation to isolate $d$ on one side.
$28d -15d =15d -15d +8 -8$

STEP 5

implify the equation.
$13d =0$

STEP 6

Finally, we divide both sides of the equation by13 to solve for $d$ .
$d = \frac{0}{13}$

STEP 7

implify the fraction.
$d =0$ So, the solution to the equation is $d =0$ .

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QuestionSolve the equation: 2(14d+4)=15d+82(14d + 4) = 15d + 82(14d+4)=15d+8. Simplify and find ddd.

Studdy Solution

STEP 1

Assumptions1. The equation we are solving is (14d+4)=15d+8(14d+4) =15d+8(14d+4)=15d+8 . The goal is to find the value of ddd that satisfies this equation

STEP 2

First, we need to distribute the2 in the term 2(14d+4)2(14d+4)2(14d+4) on the left side of the equation.2(14d+4)=28d+82(14d+4) =28d +82(14d+4)=28d+8

STEP 3

Now, we have the equation 28d+8=15d+828d +8 =15d +828d+8=15d+8.

STEP 4

Next, we subtract 15d15d15d from both sides of the equation to isolate ddd on one side.28d−15d=15d−15d+8−828d -15d =15d -15d +8 -828d−15d=15d−15d+8−8

STEP 5

implify the equation.13d=013d =013d=0

STEP 6

Finally, we divide both sides of the equation by13 to solve for ddd.d=013d = \frac{0}{13}d=130​

STEP 7

implify the fraction.d=0d =0d=0So, the solution to the equation is d=0d =0d=0.

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QuestionSolve the equation: $2(14d + 4) = 15d + 8$ . Simplify and find $d$ .

Assumptions1. The equation we are solving is $(14d+4) =15d+8$ . The goal is to find the value of $d$ that satisfies this equation

First, we need to distribute the2 in the term $2(14d+4)$ on the left side of the equation.
$2(14d+4) =28d +8$

Now, we have the equation $28d +8 =15d +8$ .

Next, we subtract $15d$ from both sides of the equation to isolate $d$ on one side.
$28d -15d =15d -15d +8 -8$

implify the equation.
$13d =0$

Finally, we divide both sides of the equation by13 to solve for $d$ .
$d = \frac{0}{13}$

implify the fraction.
$d =0$ So, the solution to the equation is $d =0$ .