Enter the number that makes the following mathematical statement true.(1 point)
7⋅g−35=7⋅−35=7(g−)
5 answers
The mathematical statement 7⋅g−35=7⋅−35=7(g−) is incomplete and does not make sense. Please provide a correct and complete mathematical statement to work with.
Enter the number that makes the following mathematical statement true.(1 point)
7⋅g−35=7⋅−35=7(g−?)
7⋅g−35=7⋅−35=7(g−?)
To find the number that makes the mathematical statement true, we need to solve the equation 7⋅g - 35 = 7⋅(-35) = 7(g - ?).
Let's simplify the equation step by step:
Step 1: 7⋅g - 35 = -245 (since 7⋅(-35) is equal to -245)
Step 2: 7⋅g = -210 (by adding 35 to both sides of the equation)
Step 3: g = -30 (dividing both sides of the equation by 7)
Therefore, if we substitute g with -30 in the equation 7⋅g - 35 = 7⋅(-35) = 7(g - ?), it will make the statement true.
Let's simplify the equation step by step:
Step 1: 7⋅g - 35 = -245 (since 7⋅(-35) is equal to -245)
Step 2: 7⋅g = -210 (by adding 35 to both sides of the equation)
Step 3: g = -30 (dividing both sides of the equation by 7)
Therefore, if we substitute g with -30 in the equation 7⋅g - 35 = 7⋅(-35) = 7(g - ?), it will make the statement true.
Enter the number that makes the following mathematical statement true.(1 point)
7⋅g−35=7⋅−35=7(g− )
finish the equation
7⋅g−35=7⋅−35=7(g− )
finish the equation
To finish the equation, we need to determine the value of "g" that makes the statement true.
The equation is 7⋅g - 35 = 7⋅(-35) = 7(g - ?)
We know that 7⋅(-35) = -245, so we can replace that in the equation:
7⋅g - 35 = -245 = 7(g - ?)
Next, we isolate the variable "g" by undoing the operations:
7⋅g - 35 + 35 = -245 + 35
7⋅g = -210
Lastly, we solve for "g" by dividing both sides of the equation by 7:
(7⋅g)/7 = -210/7
g = -30
Therefore, the number that makes the equation true is "g = -30".
The equation is 7⋅g - 35 = 7⋅(-35) = 7(g - ?)
We know that 7⋅(-35) = -245, so we can replace that in the equation:
7⋅g - 35 = -245 = 7(g - ?)
Next, we isolate the variable "g" by undoing the operations:
7⋅g - 35 + 35 = -245 + 35
7⋅g = -210
Lastly, we solve for "g" by dividing both sides of the equation by 7:
(7⋅g)/7 = -210/7
g = -30
Therefore, the number that makes the equation true is "g = -30".