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tonehasarathi
23.09.2019 •
Mathematics
If the line through (-2,4) and (5,d) is parallel to the graph of y=3x+4, what is the value of d?
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Ответ:
The value of "d" will be "25".
Given:
Points,
Equation,
then,
Slope,
As we know,
→![m = \frac{y_2-y_1}{x_2-x_1}](/tpl/images/0255/3141/5695f.png)
By substituting the values, we get
→![3= \frac{d-4}{5-(2)}](/tpl/images/0255/3141/91c32.png)
→![3 = \frac{d-4}{5+2}](/tpl/images/0255/3141/705b3.png)
→
By applying cross multiplication, we get
→![21 = d-4](/tpl/images/0255/3141/f5317.png)
→![d = 21+4](/tpl/images/0255/3141/2b6e1.png)
→![= 25](/tpl/images/0255/3141/fde3e.png)
Thus the above value of "d" is correct.
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Ответ:
slope = (d - 4) / (5 - (-2) = (d - 4) / (5 + 2) = (d - 4) / 7so d is going to have to be 25.
lets checkthe slope has to equal 3 to be a parallel line
(-2,4)(5,25)
slope = (25 - 4) / (5 - (-2) = 21/(5 + 2) = 21/7 = 3 (correct)
so d = 25
Ответ:
It would be 5.
Reasoning:Let's call the unknown value "x." To solve this, just add 9 to both sides of the equation.
The reason for adding 9 to both sides is to cancel out the -9 on the side with the unknown value, this would give you the answer once simplified in this way.
Step 1:-4 = __ - 9
Step 2:-4 = x - 9
Step 3:-4 +9 = x - 9+9
Step 4:5 = x