P<6, but depending on the axis the grip will be different. if it is on an x axis it will be the first graph and if it is y then it will be the second graph attached.
perpendicular lines have a slope that is a negative reciprocal
A) 4x-5y=5
subtract 4x
solve for y
-5y = -4x+5
divide by -5
y = 4/5 x+5 slope is 4/5 perpendicular slope is -5/4
y -y1 =m(x-x1) point slope form of a line
y-3 = -5/4 (x-5)
B) 5x+4y = 37
subtract 5x
4y =-5x +37
divide by 4
y =-5/4 x +37/4 slope is -5/4 perpendicular slope is 4/5
y -y1 =m(x-x1) point slope form of a line
y-3 = 4/5 (x-5)
C)4x+5y=5
subtract 4x
5y = -4x +5
divide by 5
y = -4/5 x +1
y =-4/5 x +1 slope is -4/5 perpendicular slope is 5/4
y -y1 =m(x-x1) point slope form of a line
y-3 = 5/4 (x-5)
D)5x-4y=8
subtract 5x
-4y = -5x+8
divide by -4
y = 5/4 x-2
y =5/4 x +-2 slope is 5/4 perpendicular slope is -4/5
y -y1 =m(x-x1) point slope form of a line
y-3 = -4/5 (x-5)
Answer:
option-B
Step-by-step explanation:
we know that
Sum rule of logarithm:
![log(a)+log(b)=log(a\times b)](https://tex.z-dn.net/?f=log%28a%29%2Blog%28b%29%3Dlog%28a%5Ctimes%20b%29)
which is same as
the log of a product (ab) is equal to the addition of log a nad log b
Subtraction rule of logarithm:
![log(a)-log(b)=log(\frac{a}{b} )](https://tex.z-dn.net/?f=log%28a%29-log%28b%29%3Dlog%28%5Cfrac%7Ba%7D%7Bb%7D%20%29)
which is same as
the log of the quotient of a and b is equal to the log of a minus the log of b
Exponent rule of logarithm:
![log(a^b)=blog(a)](https://tex.z-dn.net/?f=log%28a%5Eb%29%3Dblog%28a%29)
which is same as
the log of the quantity a raised to b is equal to the product of b and the log of a
so,
option-B is not correct
Answer:
true
Step-by-step explanation: