log4xx + logx/2x = 2

Q: find the exponential model that fits the points (2,9) and (0,1)

A: According to the problem, we have

Q: log y11 ( express as a product)

A: Given query is to find the product expression.

Q: Express, in terms of a and b, log, 18 if a = log 3 and b = log 2.

A:

Q: Solve 5-log3

A: Let the given value be y - y = 5-log3

Q: log(3x+5)+4=6

A: Given, log(3x+5)+4=6

Q: Solve : log, (7 + x) = 2 log, 2 O x= 12 x = -3 O x = 13 O x = 3 O x = 11

A: Given Solve : log₂ (7+ x) = 2log₂2

Q: Evaluate exponential functions

A: Given:  Evaluate  exponential function.

Q: Differentiate. y = log 5 (1 + 2x)

A:

Q: Evaluate log2 14 - log2 7 =?

A: Let's find.

Q: Salve the equa aem log3x = 4log35 – log38 ) log5x + log5(x + 1) = 2

A: Domain of logarithmic Function is always greater then 0

Q: Solve for x. \frac{9}{2}\log _5x=-2

A: 92log(5x)=-2=>log(5x)=-49

Q: 4log 3 - log 33 =

A: Given query is to find the value of the expression.

Q: 50/20=t/4

A:

Q: y=log2x ⋅ log3x

A:

Q: Expand log6 (64x³[4x+1] ÷ 2x-1)

A:

Q: x3tanx

A: Given that :   Integrate( x+logx-x3tanx)

Q: 18 8 log2+log2

A:

Q: Differentiate  log(secx+tanx

A: To differentiate the function

Q: Rewrite log3(4x^3−2x^2) as a sum of terms

A: Properties of logarithmic function: loga(xy)=logax+logab logaxb=b logax

Q: Find the equation of an exponential function that goes through the following two points (0,8) and…

A: We have to find the equation of an exponential function that goes through the following two points…

Q: Solve log2 1x + 72 + log2 1x + 82 = 1

A: Given : log2(x+7)+log2(x+8)=1

Q: Log3 3x=log3 600-log3 20

A: Use log property

Q: Express as a single logarithm and, if possible, simplify. log (x²-2x-35) - log (x²-25) log…

A: Given the logarithmic expression logx2-2x-35-logx2-25. The objective is to express as single…

Q: log, 8 + log, 5 = log,

A: