// QCFium 法
#pragma GCC target("avx2")
#pragma GCC optimize("O3")
#pragma GCC optimize("unroll-loops")


#ifndef HIDDEN_IN_VS // 折りたたみ用

// 警告の抑制
#define _CRT_SECURE_NO_WARNINGS

// ライブラリの読み込み
#include <bits/stdc++.h>
using namespace std;

// 型名の短縮
using ll = long long; using ull = unsigned long long; // -2^63 ～ 2^63 = 9e18（int は -2^31 ～ 2^31 = 2e9）
using pii = pair<int, int>;	using pll = pair<ll, ll>;	using pil = pair<int, ll>;	using pli = pair<ll, int>;
using vi = vector<int>;		using vvi = vector<vi>;		using vvvi = vector<vvi>;	using vvvvi = vector<vvvi>;
using vl = vector<ll>;		using vvl = vector<vl>;		using vvvl = vector<vvl>;	using vvvvl = vector<vvvl>;
using vb = vector<bool>;	using vvb = vector<vb>;		using vvvb = vector<vvb>;
using vc = vector<char>;	using vvc = vector<vc>;		using vvvc = vector<vvc>;
using vd = vector<double>;	using vvd = vector<vd>;		using vvvd = vector<vvd>;
template <class T> using priority_queue_rev = priority_queue<T, vector<T>, greater<T>>;
using Graph = vvi;

// 定数の定義
const double PI = acos(-1);
int DX[4] = { 1, 0, -1, 0 }; // 4 近傍（下，右，上，左）
int DY[4] = { 0, 1, 0, -1 };
int INF = 1001001001; ll INFL = 4004004003094073385LL; // (int)INFL = INF, (int)(-INFL) = -INF;

// 入出力高速化
struct fast_io { fast_io() { cin.tie(nullptr); ios::sync_with_stdio(false); cout << fixed << setprecision(18); } } fastIOtmp;

// 汎用マクロの定義
#define all(a) (a).begin(), (a).end()
#define sz(x) ((int)(x).size())
#define lbpos(a, x) (int)distance((a).begin(), std::lower_bound(all(a), (x)))
#define ubpos(a, x) (int)distance((a).begin(), std::upper_bound(all(a), (x)))
#define Yes(b) {cout << ((b) ? "Yes\n" : "No\n");}
#define rep(i, n) for(int i = 0, i##_len = int(n); i < i##_len; ++i) // 0 から n-1 まで昇順
#define repi(i, s, t) for(int i = int(s), i##_end = int(t); i <= i##_end; ++i) // s から t まで昇順
#define repir(i, s, t) for(int i = int(s), i##_end = int(t); i >= i##_end; --i) // s から t まで降順
#define repe(v, a) for(const auto& v : (a)) // a の全要素（変更不可能）
#define repea(v, a) for(auto& v : (a)) // a の全要素（変更可能）
#define repb(set, d) for(int set = 0, set##_ub = 1 << int(d); set < set##_ub; ++set) // d ビット全探索（昇順）
#define repis(i, set) for(int i = lsb(set), bset##i = set; i < 32; bset##i -= 1 << i, i = lsb(bset##i)) // set の全要素（昇順）
#define repp(a) sort(all(a)); for(bool a##_perm = true; a##_perm; a##_perm = next_permutation(all(a))) // a の順列全て（昇順）
#define uniq(a) {sort(all(a)); (a).erase(unique(all(a)), (a).end());} // 重複除去
#define EXIT(a) {cout << (a) << endl; exit(0);} // 強制終了
#define inQ(x, y, u, l, d, r) ((u) <= (x) && (l) <= (y) && (x) < (d) && (y) < (r)) // 半開矩形内判定

// 汎用関数の定義
template <class T> inline ll powi(T n, int k) { ll v = 1; rep(i, k) v *= n; return v; }
template <class T> inline bool chmax(T& M, const T& x) { if (M < x) { M = x; return true; } return false; } // 最大値を更新（更新されたら true を返す）
template <class T> inline bool chmin(T& m, const T& x) { if (m > x) { m = x; return true; } return false; } // 最小値を更新（更新されたら true を返す）
template <class T> inline T getb(T set, int i) { return (set >> i) & T(1); }
template <class T> inline T smod(T n, T m) { n %= m; if (n < 0) n += m; return n; } // 非負mod

// 演算子オーバーロード
template <class T, class U> inline istream& operator>>(istream& is, pair<T, U>& p) { is >> p.first >> p.second; return is; }
template <class T> inline istream& operator>>(istream& is, vector<T>& v) { repea(x, v) is >> x; return is; }
template <class T> inline vector<T>& operator--(vector<T>& v) { repea(x, v) --x; return v; }
template <class T> inline vector<T>& operator++(vector<T>& v) { repea(x, v) ++x; return v; }

#endif // 折りたたみ用


#if __has_include(<atcoder/all>)
#include <atcoder/all>
using namespace atcoder;

#ifdef _MSC_VER
#include "localACL.hpp"
#endif

using mint = modint998244353;
//using mint = static_modint<1000000007>;
//using mint = modint; // mint::set_mod(m);

namespace atcoder {
	inline istream& operator>>(istream& is, mint& x) { ll x_; is >> x_; x = x_; return is; }
	inline ostream& operator<<(ostream& os, const mint& x) { os << x.val(); return os; }
}
using vm = vector<mint>; using vvm = vector<vm>; using vvvm = vector<vvm>; using vvvvm = vector<vvvm>; using pim = pair<int, mint>;
#endif


#ifdef _MSC_VER // 手元環境（Visual Studio）
#include "local.hpp"
#else // 提出用（gcc）
inline int popcount(int n) { return __builtin_popcount(n); }
inline int popcount(ll n) { return __builtin_popcountll(n); }
inline int lsb(int n) { return n != 0 ? __builtin_ctz(n) : 32; }
inline int lsb(ll n) { return n != 0 ? __builtin_ctzll(n) : 64; }
inline int msb(int n) { return n != 0 ? (31 - __builtin_clz(n)) : -1; }
inline int msb(ll n) { return n != 0 ? (63 - __builtin_clzll(n)) : -1; }
#define dump(...)
#define dumpel(...)
#define dump_list(v)
#define dump_mat(v)
#define input_from_file(f)
#define output_to_file(f)
#define Assert(b) { if (!(b)) { vc MLE(1<<30); EXIT(MLE.back()); } } // RE の代わりに MLE を出す
#endif


struct Osa_k {
	int n;

	vi gpf;

	Osa_k(int n_) : n(n_), gpf(n + 1) {
		iota(all(gpf), 0);

		for (int p = 2; p * p <= n; p++) {
			if (gpf[p] != p) continue;

			for (int i = p; i <= n; i += p) gpf[i] = p;
		}
	}
	Osa_k() : n(0) {}

	bool primeQ(int i) {
		Assert(i <= n);

		return i >= 2 && gpf[i] == i;
	}

	// i の素因数分解結果を返す．
	map<int, int> factor_integer(int i) const {
		Assert(i <= n);

		map<int, int> pps;
		while (i > 1) {
			pps[gpf[i]]++;
			i /= gpf[i];
		}
		return pps;
	}

	// i の約数の昇順リストを返す．
	vi divisors(int i) const {
		Assert(i <= n);

		vi divs{ 1 };

		auto pps = factor_integer(i);
		for (auto [p, d] : pps) {
			vi powp(d);
			powp[0] = p;
			rep(i, d - 1) powp[i + 1] = powp[i] * p;

			int m = sz(divs);
			repir(j, m - 1, 0) rep(i, d) divs.push_back(divs[j] * powp[i]);
		}
		sort(all(divs)); // 不要なら削除可能

		return divs;
	}

	int euler_phi(int i) {
		Assert(i <= n);

		int phi = 1; int pp = INF;
		while (i > 1) {
			int p = gpf[i];
			phi *= (p == pp ? p : p - 1);

			pp = p;
			i /= p;
		}
		return phi;
	}

	vi unique_prime_factors(int i) const {
		Assert(i <= n);

		vi res; int pp = INF;
		while (i > 1) {
			int p = gpf[i];
			if (p != pp) res.push_back(p);

			pp = p;
			i /= p;
		}
		return res;
	}

	int radical(int i) const {
		Assert(i <= n);

		int rad = 1; int pp = INF;
		while (i > 1) {
			int p = gpf[i];
			if (p != pp) rad *= p;

			pp = p;
			i /= p;
		}
		return rad;
	}

	vi prime_power_decomposition(int i) const {
		Assert(i <= n);

		vi res; int pp = INF;
		while (i > 1) {
			int p = gpf[i];
			if (p != pp) res.push_back(p);
			else res.back() *= p;

			pp = p;
			i /= p;
		}
		return res;
	}
};
Osa_k O;


#include <boost/multiprecision/cpp_int.hpp>
using Bint = boost::multiprecision::cpp_int;


//【累乗】O(log n)
Bint pow_bint_mod(const Bint& x, Bint n, Bint MOD) {
	Bint res(1), pow2 = x;
	while (n > 0) {
		if (n & 1) {
			res *= pow2;
			res %= MOD;
		}
		
		pow2 *= pow2;
		pow2 %= MOD;

		n /= 2;
	}
	return res;
}


// 撃墜ケース生成用のコードとはシード値を変えて同種のデータを作り，それをあらかじめ埋め込んでおく．
map<tuple<ll,ll,int,ll>,ll> memo={
{{23554,1,9,1},0},
{{24158,1,8,1},0},
{{24578,1,9,1},0},
{{24578,1,10,1},0},
{{24578,1,11,1},0},
{{24578,1,12,1},0},
{{25186,1,8,1},0},
{{25186,1,8,3599},14392},
{{25186,1,8,7197},3598},
{{25186,1,8,10795},17990},
{{25186,1,8,14393},7196},
{{25186,1,8,17991},21588},
{{25186,1,8,21589},10794},
{{26214,1,8,1},0},
{{26626,1,9,1},0},
{{26626,1,10,1},0},
{{27242,1,8,1},0},
{{28270,1,8,1},0},
{{29298,1,8,1},0},
{{30326,1,8,1},0},
{{30722,1,9,1},0},
{{30722,1,10,1},0},
{{31354,1,8,1},0},
{{32382,1,8,1},0},
{{32382,1,8,10795},10794},
{{32382,1,8,21589},21588},
{{33410,1,8,1},0},
{{34438,1,8,1},0},
{{35466,1,8,1},0},
{{35842,1,9,1},0},
{{36866,1,10,1},0},
{{36866,1,11,1},0},
{{37522,1,8,1},0},
{{38550,1,8,1},0},
{{38550,1,8,7711},7710},
{{38550,1,8,15421},15420},
{{38550,1,8,23131},23130},
{{38550,1,8,30841},30840},
{{38914,1,10,1},0},
{{50886,1,8,16963},16962},
{{50886,1,8,33925},33924},
{{51202,1,9,1},0},
{{51202,1,10,1},0},
{{51914,1,8,1},0},
{{53970,1,8,1},0},
{{56026,1,8,1},0},
{{57054,1,8,1},0},
{{58082,1,8,1},0},
{{59110,1,8,1},0},
{{60138,1,8,1},0},
{{60138,1,8,20047},20046},
{{60138,1,8,40093},40092},
{{61166,1,8,1},0},
{{62194,1,8,1},0},
{{62194,1,8,5655},50886},
{{62194,1,8,11309},39578},
{{64250,1,8,56541},56540},
{{64250,1,8,59111},46260},
{{64250,1,8,61681},48830},
{{64514,1,9,1},0},
{{64518,1,9,1},0},
{{66306,1,8,1},0},
{{68362,1,8,1},0},
{{69390,1,8,1},0},
{{69390,1,8,7711},30840},
{{69390,1,8,15421},15420},
{{69390,1,8,23131},23130},
{{69390,1,8,30841},53970},
{{69390,1,8,38551},38550},
{{69390,1,8,46261},46260},
{{69390,1,8,53971},7710},
{{69390,1,8,61681},61680},
{{70662,1,9,1},0},
{{72474,1,8,1},0},
{{72706,1,9,1},0},
{{73502,1,8,1},0},
{{73734,1,9,1},0},
{{73734,1,10,1},0},
{{73734,1,11,1},0},
{{73734,1,12,1},0},
{{74530,1,8,1},0},
{{75558,1,8,1},0},
{{75558,1,8,10795},21588},
{{75558,1,8,21589},43176},
{{75558,1,8,32383},64764},
{{75558,1,8,43177},10794},
{{75558,1,8,53971},32382},
{{75558,1,8,64765},53970},
{{75778,1,10,1},0},
{{76810,1,9,1},0},
{{77614,1,8,1},0},
{{78642,1,8,1},0},
{{78642,1,8,26215},26214},
{{78642,1,8,52429},52428},
{{79670,1,8,1},0},
{{79874,1,9,1},0},
{{79874,1,10,1},0},
{{79878,1,10,1},0},
{{81726,1,8,1},0},
{{81922,1,10,1},0},
{{81922,1,11,1},0},
{{81922,1,12,1},0},
{{81922,1,13,1},0},
{{82754,1,8,1},0},
{{84810,1,8,1},0},
{{86866,1,8,1},0},
{{86866,1,8,6683},60138},
{{89950,1,8,71961},71960},
{{90978,1,8,1},0},
{{92166,1,9,1},0},
{{92166,1,10,1},0},
{{93034,1,8,1},0},
{{94062,1,8,1},0},
{{95090,1,8,1},0},
{{96118,1,8,1},0},
{{97146,1,8,1},0},
{{97146,1,8,10795},43176},
{{97146,1,8,21589},53970},
{{97146,1,8,32383},32382},
{{97146,1,8,43177},75558},
{{97146,1,8,53971},86352},
{{97146,1,8,64765},64764},
{{97146,1,8,75559},10794},
{{97146,1,8,86353},21588},
{{99202,1,8,1},0},
{{100230,1,8,1},0},
{{100354,1,10,1},0},
{{101258,1,8,1},0},
{{103314,1,8,1},0},
{{104342,1,8,1},0},
{{105370,1,8,1},0},
{{106398,1,8,35467},35466},
{{107426,1,8,1},0},
{{107526,1,9,1},0},
{{109482,1,8,1},0},
{{110510,1,8,1},0},
{{110598,1,9,1},0},
{{110598,1,10,1},0},
{{110598,1,11,1},0},
{{112566,1,8,1},0},
{{113594,1,8,1},0},
{{115650,1,8,1},0},
{{115650,1,8,7711},7710},
{{115650,1,8,107941},107940},
{{116738,1,9,1},0},
{{116742,1,10,1},0},
{{117706,1,8,1},0},
{{118101,1,9,1},0},
{{118734,1,8,1},0},
{{118786,1,11,1},0},
{{119762,1,8,1},0},
{{120790,1,8,1},0},
{{121818,1,8,1},0},
{{122882,1,9,1},0},
{{122882,1,10,1},0},
{{122882,1,11,1},0},
{{122882,1,12,1},0},
{{122890,1,9,1},0},
{{122890,1,10,1},0},
{{122890,1,11,1},0},
{{122890,1,12,1},0},
{{123874,1,8,1},0},
{{124902,1,8,1},0},
{{124902,1,8,1543},66306},
{{124902,1,8,3085},72474},
{{124902,1,8,30841},58596},
{{124902,1,8,32383},74016},
{{124902,1,8,33925},84810},
{{124902,1,8,35467},118734},
{{124902,1,8,37009},78642},
{{124902,1,8,38551},117192},
{{124902,1,8,40093},12336},
{{124902,1,8,41635},41634},
{{124902,1,8,43177},107940},
{{124902,1,8,78643},120276},
{{124902,1,8,80185},33924},
{{124902,1,8,81727},53970},
{{124902,1,8,83269},83268},
{{124902,1,8,84811},24672},
{{124902,1,8,112567},94062},
{{124902,1,8,114109},16962},
{{124902,1,8,115651},32382},
{{124902,1,8,117193},43176},
{{124902,1,8,118735},77100},
{{124902,1,8,121819},75558},
{{124902,1,8,123361},95604},
{{125930,1,8,1},0},
{{125930,1,8,17991},17990},
{{125930,1,8,53971},53970},
{{125930,1,8,71961},71960},
{{125930,1,8,89951},89950},
{{125930,1,8,107941},107940},
{{126958,1,8,1},0},
{{129026,1,9,1},0},
{{129026,1,10,1},0},
{{130042,1,8,1},0},
{{131070,1,8,1},0},
{{131074,1,11,1},0},
{{131074,1,12,1},0},
{{131074,1,13,1},0},
{{131074,1,14,1},0},
{{131074,1,15,1},0},
{{131074,1,16,1},0},
{{132098,1,8,1029},131070},
{{132098,1,8,1543},130556},
{{132098,1,8,2057},130042},
{{132098,1,8,2571},129528},
{{132098,1,8,3085},129014},
{{132098,1,8,3599},128500},
{{132098,1,8,4113},127986},
{{132098,1,8,4627},127472},
{{132098,1,8,5655},126444},
{{132098,1,8,6169},125930},
{{132098,1,8,6683},125416},
{{132098,1,8,7197},124902},
{{132098,1,8,7711},124388},
{{132098,1,8,8225},123874},
{{132098,1,8,8739},123360},
{{132098,1,8,9253},122846},
{{132098,1,8,9767},122332},
{{132098,1,8,10281},121818},
{{132098,1,8,10795},121304},
{{132098,1,8,11309},120790},
{{132098,1,8,11823},120276},
{{132098,1,8,12337},119762},
{{132098,1,8,12851},119248},
{{132098,1,8,13365},118734},
{{132098,1,8,14393},117706},
{{132098,1,8,14907},117192},
{{132098,1,8,15421},116678},
{{132098,1,8,15935},116164},
{{132098,1,8,16963},115136},
{{132098,1,8,17477},114622},
{{132098,1,8,17991},114108},
{{132098,1,8,18505},113594},
{{132098,1,8,19019},113080},
{{132098,1,8,20047},112052},
{{132098,1,8,20561},111538},
{{132098,1,8,21075},111024},
{{132098,1,8,21589},110510},
{{132098,1,8,22103},109996},
{{132098,1,8,23131},108968},
{{132098,1,8,23645},108454},
{{132098,1,8,24159},107940},
{{132098,1,8,24673},107426},
{{132098,1,8,25187},106912},
{{132098,1,8,25701},106398},
{{132098,1,8,26215},105884},
{{132098,1,8,26729},105370},
{{132098,1,8,27243},104856},
{{132098,1,8,27757},104342},
{{132098,1,8,28271},103828},
{{132098,1,8,28785},103314},
{{132098,1,8,29813},102286},
{{132098,1,8,30327},101772},
{{132098,1,8,30841},101258},
{{132098,1,8,31869},100230},
{{132098,1,8,32383},99716},
{{132098,1,8,32897},99202},
{{132098,1,8,33411},98688},
{{132098,1,8,33925},98174},
{{132098,1,8,34439},97660},
{{132098,1,8,34953},97146},
{{132098,1,8,35467},96632},
{{132098,1,8,35981},96118},
{{132098,1,8,36495},95604},
{{132098,1,8,37009},95090},
{{132098,1,8,37523},94576},
{{132098,1,8,38037},94062},
{{132098,1,8,38551},93548},
{{132098,1,8,39065},93034},
{{132098,1,8,40093},92006},
{{132098,1,8,40607},91492},
{{132098,1,8,41121},90978},
{{132098,1,8,42149},89950},
{{132098,1,8,43177},88922},
{{132098,1,8,43691},88408},
{{132098,1,8,44205},87894},
{{132098,1,8,45233},86866},
{{132098,1,8,46261},85838},
{{132098,1,8,46775},85324},
{{132098,1,8,47289},84810},
{{132098,1,8,47803},84296},
{{132098,1,8,48317},83782},
{{132098,1,8,49345},82754},
{{132098,1,8,49859},82240},
{{132098,1,8,50373},81726},
{{132098,1,8,50887},81212},
{{132098,1,8,51401},80698},
{{132098,1,8,51915},80184},
{{132098,1,8,52429},79670},
{{132098,1,8,52943},79156},
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{{718902,1,10,639025},159756},
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{{737298,1,11,491533},491532},
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{{737298,1,13,245767},245766},
{{737298,1,13,491533},491532},
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{{829446,1,10,1},0},
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{{829494,1,9,552997},276498},
{{829494,1,10,92167},645162},
{{829494,1,10,184333},737328},
{{829494,1,10,276499},276498},
{{829494,1,10,368665},92166},
{{829494,1,10,460831},184332},
{{829494,1,10,645163},368664},
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{{995382,1,10,884785},884784},
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{{995382,1,11,221197},110598},
{{995382,1,11,331795},663588},
{{995382,1,11,442393},884784},
{{995382,1,11,552991},774186},
{{995382,1,11,663589},331794},
{{995382,1,11,774187},552990},
{{995382,1,11,884785},442392},
{{998530,1,9,1},0}
};


ll solve(ll B, ll N, ll M) {
	int n = 0;

	auto pps = O.factor_integer((int)B);

	for (auto [p, e] : pps) {
		int ord = -1;

		vi divs = O.divisors(p - 1);
		repe(d, divs) if (pow_mod(M, d, p) == 1) {
			ord = d;
			break;
		}

		if (ord == -1) return -1;

		auto pps2 = O.factor_integer(ord);

		for (auto [p2, e2] : pps2) {
			if (!pps.count(p2)) return -1;

			int e = pps[p2];
			chmax(n, (e2 + e - 1) / e);
		}
	}

	chmax(n, (int)N + 1);

	if (N == 0) return 0;

	vl rs, ms;
	for (auto [p, e] : pps) {				
		ll pe = powi(p, e);
		ll k = B / pe;
		ll m = powi(pe, (int)N);
				
		ll r = M;
		rep(hoge, n) r = pow_mod(r, k, (int)m);
		
		rs.push_back(r);
		ms.push_back(m);
	}
	auto [y, z] = crt(rs, ms);

	ll MOD = powi(B, (int)N);

	if (memo.count({ B, N, n, y })) return memo[{B, N, n, y}];

	Bint Bn = 1;
	rep(hoge, n) Bn *= B;

	Bint num = pow_bint_mod(M, Bn, MOD * Bn) - 1;

	ll a = smod((ll)(num / Bn), MOD);

	memo[{B, N, n, y}] = a;

	return a;
}


int main() {	
	O = Osa_k((int)1e6);
			
	int t = 1;
	cin >> t; // マルチテストケースの場合

	while (t--) {
		dump("------------------------------");

		ll B, N, M;
		cin >> B >> N >> M;

		auto res = solve(B, N, M);

		cout << res << "\n";
	}
}