The value of b in an exponential function f(x) = a.b x is __________.

To find the value of f(x) at any value of x ,just replace x with the given value
for eg : if f(x)=a^x and we have to find value of f(x) at x=3
f(x) at 3 will be f(3)=a³

Write the radical $fourth root of 3 to the power of 5 end root$ using rational exponents.

Find the value of t if $7 straight t cross times 2 to the power of straight t equals 2744$ .

The value of p for $8 to the power of negative p over 3 end exponent equals 4$ is __________.

The value of 7⁰+ 7²+ 7³+ 7⁴ is __________.

wrong options.

The value of 7⁰+ 7²+ 7³+ 7⁴ is __________.

wrong options.

The value of a if f(x) = a.3^x is __________.

to find the value of function at certain point just replace the variables with the given points

The value of a if f(x) = a.3^x is __________.

to find the value of function at certain point just replace the variables with the given points

Find the domain of the exponential function given.

generally for any exponential function the domain is all real numbers

Find the domain of the exponential function given.

generally for any exponential function the domain is all real numbers

Solve 2 = $open parentheses 4 to the power of 1 third end exponent close parentheses open parentheses 2 to the power of x over 3 end exponent close parentheses$

The range of the exponential function f(x) = 5.2^x is _________.

for any function f(x) =a^x (if a>1) the range of f(x) is (0,infinity)
therefore for f(x)=k.a^x the range would be (0*k,infinity*k) that is (0,infinity)

The range of the exponential function f(x) = 5.2^x is _________.

for any function f(x) =a^x (if a>1) the range of f(x) is (0,infinity)
therefore for f(x)=k.a^x the range would be (0*k,infinity*k) that is (0,infinity)

The $open parentheses 1 fourth close parentheses to the power of t h end exponent$ power of 2401 is ___________.

The total weight of a carton box is $7 to the power of straight x over straight s end exponent$ and the weight of each box of chocolates is $7 to the power of x over 18 end exponent$ . Find the value of x if the carton box is filled with 49 boxes.

a^x/a^y =a^x-y (if base are same then power are subtracted in exponential division)

The total weight of a carton box is $7 to the power of straight x over straight s end exponent$ and the weight of each box of chocolates is $7 to the power of x over 18 end exponent$ . Find the value of x if the carton box is filled with 49 boxes.

a^x/a^y =a^x-y (if base are same then power are subtracted in exponential division)

Find the value of x if $4 to the power of 3 x minus 7 end exponent equals 16 to the power of x plus 3 end exponent$ .

Ratios of y-values

.

$6 over 3 equals 2$

$12 over 6 equals 2$

$24 over 12 equals 2$

$98 over 24 equals 2$

$96 over 48 equals 2$

Find the value of x if f(x)=g(x) when f(x) = initial value of 100 decreases at a rate of 5% and g(x) = initial value of 20 increases at a rate of 5%.

Observe the table and answer the following:

x y

1 3

2 6

3 12

4 24

5 48

6 96

The constant ratio of the function represented by the data given is _______.

Observe the table and answer the following:

x y

1 3

2 6

3 12

4 24

5 48

6 96

The initial value of the data represented by the table is ______.