Question Find the value of $(k \cdot 61)-211$ for $k=6$ .

Studdy Solution

STEP 1

Assumptions
1. The expression to evaluate is $(k \cdot 61) - 211$ .
2. The value of $k$ is given as $6$ .

STEP 2

First, we need to substitute the value of $k$ into the expression.
$(k \cdot 61) - 211$

STEP 3

Replace $k$ with $6$ in the expression.
$(6 \cdot 61) - 211$

STEP 4

Now, multiply $6$ by $61$ to find the product.
$6 \cdot 61 = 366$

STEP 5

Substitute the product back into the expression.
$366 - 211$

STEP 6

Subtract $211$ from $366$ to find the value of the expression.
$366 - 211 = 155$
The value of the expression $(k \cdot 61) - 211$ for $k=6$ is $155$ .

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Question Find the value of $(k \cdot 61)-211$ for $k=6$ .

Studdy Solution

STEP 1

Assumptions
1. The expression to evaluate is $(k \cdot 61) - 211$ .
2. The value of $k$ is given as $6$ .

STEP 2

First, we need to substitute the value of $k$ into the expression.
$(k \cdot 61) - 211$

STEP 3

Replace $k$ with $6$ in the expression.
$(6 \cdot 61) - 211$

STEP 4

Now, multiply $6$ by $61$ to find the product.
$6 \cdot 61 = 366$

STEP 5

Substitute the product back into the expression.
$366 - 211$

STEP 6

Subtract $211$ from $366$ to find the value of the expression.
$366 - 211 = 155$
The value of the expression $(k \cdot 61) - 211$ for $k=6$ is $155$ .

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Question Find the value of (k⋅61)−211(k \cdot 61)-211(k⋅61)−211 for k=6k=6k=6.

Studdy Solution

STEP 1

Assumptions1. The expression to evaluate is (k⋅61)−211(k \cdot 61) - 211(k⋅61)−211.2. The value of kkk is given as 666.

STEP 2

First, we need to substitute the value of kkk into the expression.(k⋅61)−211 (k \cdot 61) - 211 (k⋅61)−211

STEP 3

Replace kkk with 666 in the expression.(6⋅61)−211 (6 \cdot 61) - 211 (6⋅61)−211

STEP 4

Now, multiply 666 by 616161 to find the product.6⋅61=366 6 \cdot 61 = 366 6⋅61=366

STEP 5

Substitute the product back into the expression.366−211 366 - 211 366−211

STEP 6

Subtract 211211211 from 366366366 to find the value of the expression.366−211=155 366 - 211 = 155 366−211=155The value of the expression (k⋅61)−211(k \cdot 61) - 211(k⋅61)−211 for k=6k=6k=6 is 155155155.

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Question Find the value of $(k \cdot 61)-211$ for $k=6$ .

Assumptions
1. The expression to evaluate is $(k \cdot 61) - 211$ .
2. The value of $k$ is given as $6$ .

First, we need to substitute the value of $k$ into the expression.
$(k \cdot 61) - 211$

Replace $k$ with $6$ in the expression.
$(6 \cdot 61) - 211$

Now, multiply $6$ by $61$ to find the product.
$6 \cdot 61 = 366$

Substitute the product back into the expression.
$366 - 211$

Subtract $211$ from $366$ to find the value of the expression.
$366 - 211 = 155$
The value of the expression $(k \cdot 61) - 211$ for $k=6$ is $155$ .