It is: 4s = 64
The expression (64 \times 64 \times 64 \times 64 \times 64 \times 64 \times 64 \times 64) can be simplified using exponents. It is equal to (64^8). Calculating that gives (64^8 = 2^{48}), which equals 281,474,976,710,656.
Do you mean -4y2+32y-64 = 0 otherwise it's not an equation because there's no equal sign If so then by using the quadratic equation formula the values of y both equal 4
6.4 times 101.
To find the time ( t ) it takes for an object to fall 64 feet using the equation ( d = 20.25t ), we can rearrange the equation to solve for ( t ): ( t = \frac{d}{20.25} ). Substituting ( d = 64 ) feet gives ( t = \frac{64}{20.25} \approx 3.16 ) seconds. Therefore, it takes approximately 3.16 seconds for the object to fall 64 feet.
To convert the equation (4c = 64) into a logarithmic form, first express it in exponential form: (c = \frac{64}{4}). Simplifying this gives (c = 16). The equivalent logarithmic equation is (c = \log_4(64)), as it states that (4) raised to the power of (c) equals (64).
64 times 3.125 = 200
The expression (64 \times 64 \times 64 \times 64 \times 64 \times 64 \times 64 \times 64) can be simplified using exponents. It is equal to (64^8). Calculating that gives (64^8 = 2^{48}), which equals 281,474,976,710,656.
As an equation: 8x = 64
Do you mean -4y2+32y-64 = 0 otherwise it's not an equation because there's no equal sign If so then by using the quadratic equation formula the values of y both equal 4
6.4 times 101.
-64 is 12 more than 4 times a number...-64 equals 12 plus 4 times an unknown number...sounds like an equation to me:-64 = 12 + 4x-64 -12 = 12 + 4x - 12-76 = 4x-76/4 = 4x/4-19 = xThe number you're looking for is -19.
10n - 24 = 8n + 64 n = 44
To find the time ( t ) it takes for an object to fall 64 feet using the equation ( d = 20.25t ), we can rearrange the equation to solve for ( t ): ( t = \frac{d}{20.25} ). Substituting ( d = 64 ) feet gives ( t = \frac{64}{20.25} \approx 3.16 ) seconds. Therefore, it takes approximately 3.16 seconds for the object to fall 64 feet.
To convert the equation (4c = 64) into a logarithmic form, first express it in exponential form: (c = \frac{64}{4}). Simplifying this gives (c = 16). The equivalent logarithmic equation is (c = \log_4(64)), as it states that (4) raised to the power of (c) equals (64).
4 × ? × 8 = 64 → 4 × 8 × ? = 64 → 32 × ? = 64 → 32 ÷ 32 × ? = 64 ÷ 32 → ? = 2 The blank needs to be filled by a 2.
(8x8)=64
It goes in 64 times.